quadgram

This is a table of type quadgram and their frequencies. Use it to search & browse the list to learn more about your study carrel.

quadgram	frequency
the sine of the	602
to the sine of	388
the complement of the	278
the cosine of the	261
the tangent of the	255
to the tangent of	208
the difference of the	194
the versed sine of	188
the length of the	179
is the sine of	147
sine of the angle	142
as the sine of	140
the center of the	138
so is the sine	135
the end of the	133
the sum of the	130
versed sine of the	127
is equal to the	126
the sines of the	125
on the line of	125
the thread to the	124
the line of sines	124
the secant of the	120
the sine complement of	120
of the angle at	119
the distance of the	107
of the sines of	105
of the line of	104
the angle at the	104
as the cosine of	102
the square of the	100
the sine of d	100
the height of the	93
the time of the	92
in the line of	91
to the other foot	91
lay the thread to	90
the line of numbers	85
early english books online	82
the distance between the	81
of the hour from	81
to the cosine of	80
at the end of	79
sine of the hour	78
is the tangent of	78
the same way from	78
sine complement of the	76
to the versed sine	76
angle at the base	76
be found to be	74
the rectangle of the	73
cosine of the latitude	73
take the nearest distance	71
the summe of the	71
on the other side	69
so is the tangent	68
the use of the	68
the side of the	68
sine of the latitude	67
the nearest distance to	67
greater then a quadrant	67
the tangent of d	65
the versed sines of	65
is to the sine	65
the hour of the	64
complement of the latitude	61
of the suns declination	61
less then a quadrant	60
of the versed sines	60
to the secant of	60
difference of the versed	60
of the sine of	59
to the difference of	59
to the sine complement	59
to the square of	59
so is the radius	59
of the angle sought	58
will be found to	58
of the suns altitude	58
the radius to the	58
the hour from noon	58
tangent of the angle	57
of one of the	57
the day of the	57
the angle opposite to	57
one and the same	57
sine of the azimuth	56
the logarithm of the	54
the analogy or proportion	54
when the sun hath	54
of the given angle	54
the proportion of to	54
hour of the day	53
the tangent complement of	53
laying the thread to	53
time of the day	53
the rest of the	51
to find the suns	51
the angle of the	51
of the given side	51
versed sines of the	51
case of right angled	51
the logarithme of the	51
the beginning of the	50
thread to the other	50
the side of a	50
the hour and azimuth	50
the top of the	50
angle opposite to the	49
of the difference of	49
of the side sought	48
the point of entrance	48
may be found by	47
so the tangent of	47
complement of the angle	47
side of the square	46
so the sine of	46
of the complement of	46
is the difference of	46
is equall to the	46
to finde the suns	46
the angle at a	45
and the angle at	45
the azimuth from the	45
take the distance between	44
the meridian of the	44
the declination in the	44
sine of the suns	44
to the content in	44
sine of the declination	44
so is the difference	43
the quantity of the	43
nearest distance to it	43
the middle of the	43
by help of the	43
the latitude of the	43
the altitude of the	42
as the tangent of	42
tangent of the latitude	42
cosine of the declination	42
the rule of three	42
versed sine of d	42
to make a foot	41
angle at the perpendicular	41
the length in feet	41
of the azimuth from	40
the cotangent of the	40
the tangent of half	40
a line of chords	39
the sine of half	39
from the sine of	39
the wall or cieling	39
that is to say	39
day of the moneth	39
the inclination of meridians	39
past in the morning	39
the east or west	39
cosine of the altitude	38
sine of the side	38
the extent from to	38
tangent complement of the	38
represented either as utf	38
characters represented either as	38
s a a s	38
the number of the	37
secant of the latitude	37
the difference of longitude	37
this is the analogy	37
of the angle opposite	37
as radius or s	37
in the triangle abc	37
the measure of the	37
the intersection of the	37
is the cosine of	36
half sum of the	36
to find the content	36
latitude of the place	36
is the analogy or	36
the end of a	36
difference of the sines	36
the first of the	36
in the middle of	36
edge of the quadrant	36
the number thought upon	36
the place of the	36
sine of the altitude	36
a table of the	36
time of the suns	36
from the center of	35
sine of half the	35
sines of the suns	35
be equal to the	35
so is the co	35
it be required to	35
the side opposite to	35
is bounded east with	34
according to nearest distance	34
the shadow of the	34
the proportion of the	34
the axis of the	34
opposite to one of	34
the angle at b	34
there is given the	34
the half sum of	34
foot of the compasses	34
the radius of the	34
into two equal parts	33
so is the cosine	33
complement of the suns	33
square of the radius	33
the content of the	33
to finde the hour	33
extend the compasses from	33
but if it be	33
the difference of latitude	33
given to find the	33
by the line of	32
to one of them	32
side of a square	32
the numerator of the	32
the diameter of the	32
the line of contingence	32
be less then a	32
a s s a	32
the scale of entrance	32
is said of the	31
is the radius to	31
to find the hour	31
be found by the	31
tangent of half the	31
laid the same way	31
line of versed sines	31
side opposite to the	31
in the center of	31
half the difference of	31
is the number of	31
to find an angle	31
by the help of	30
the angle at c	30
which is all one	30
hour of the night	30
the sides of the	30
the first and second	30
the thred to the	30
as the radius is	30
the suns altitude at	30
sine complement of a	30
the nearest distance from	30
to the end of	30
and so is the	30
sine of the second	30
the superficial content of	30
in the equal limb	30
is to the radius	30
the side sought as	30
sine of an arch	30
the thread laid over	29
the sun or stars	29
be found in the	29
the radius is to	29
the sun hath d	29
the pole of the	29
right angled spherical triangles	29
the thread over the	29
in the first place	28
radius is to the	28
the scale and the	28
the declination of the	28
in the right angled	28
the sine of an	28
let there be given	28
the suns greatest declination	28
on the first side	28
taken out of the	28
suns distance from the	28
to the complement of	28
in the place of	28
the suns distance from	28
by help of a	28
center of the quadrant	28
sine of the first	27
to find the side	27
so is the length	27
sum of the sines	27
in the scale of	27
to the length of	27
distance from the meridian	27
to the cotangent of	27
of half the angle	27
between the scale and	27
the altitude in the	27
so the sine complement	27
the content in feet	27
of the sun or	27
the parts of the	27
be greater then a	27
line of sines from	27
the suns azimuth from	26
as the sine complement	26
of a line of	26
there be given the	26
scale and the thread	26
opposite to the other	26
to finde the angle	26
and by its resolver	26
use of the line	26
to the tangent complement	26
a line of sines	26
the point of the	26
of right angled spherical	26
the description of the	25
to find the other	25
the true time of	25
and the complement of	25
on the left edge	25
in the same time	25
complement of the other	25
equal to the angle	25
of sines from the	25
nearest distance to the	25
the logarithms of the	25
the cosecant of the	25
and so of the	25
on the right edge	25
for the latitude of	25
the poles of the	25
when the sun is	25
the foot of the	25
and the opposite side	25
the ark of difference	25
of the ark of	25
so of the rest	25
which was to be	25
sines from the center	25
of a great circle	25
the centre of the	25
the distance from the	25
true time of the	25
then lay the thread	25
rectangle of the sines	25
of the three sides	24
the denominator of the	24
to find the time	24
sum of the two	24
and draw the line	24
same way from the	24
in the versed sine	24
to the breadth in	24
thread laid over the	24
to draw the hour	24
to find the angle	24
a foot of timber	24
to find the third	24
as the radius to	24
this analogy or proportion	24
the same extent laid	24
the second and third	24
of the tangent of	24
to secant of the	24
found to be d	24
is the complement of	24
the subtense of the	23
height of the pole	23
the scale of altitudes	23
which being added to	23
the subtense of degrees	23
lay the thread over	23
ark of difference between	23
by reason of the	23
sum of the three	23
s s a a	23
table of the suns	23
let it be required	23
the tangent of an	23
distance to the thread	23
make a foot of	23
suns azimuth from the	23
the right angled figure	23
complement of the first	23
if it be a	23
the square root of	23
the line of hours	23
in the end of	23
the radius or s	23
find the time of	23
foot of your compasses	23
complement of the altitude	23
side sought as the	23
the parallel sine of	23
then right against the	23
is to the tangent	23
radius to the sine	23
the first to the	23
the product will be	23
line of equal parts	23
the compasses from the	23
so have you the	23
a a s s	22
sine of one of	22
right edge of the	22
azimuth of the sun	22
to be placed in	22
twice the same way	22
as you see in	22
the line of latitudes	22
of the half sum	22
end of the line	22
from the east or	22
by this analogy or	22
of the said ark	22
to the rectangle of	22
for the most part	22
one foot in the	22
azimuth from the south	22
the cube of the	22
the third part of	22
from the right edge	22
the product of the	22
the right edge of	22
the remainder is the	22
the segments of the	22
is the versed sine	22
the right sine of	22
as the secant of	22
the solid content of	22
it is to be	22
the excesse of the	22
required to find the	22
center of the glasse	22
the line of tangents	22
one of the sides	22
the institutions providing financial	21
text and markup reviewed	21
this keyboarded and encoded	21
all the squares in	21
images scanned from microfilm	21
text is available for	21
the sine of one	21
to the number of	21
the work described above	21
laid twice the same	21
in the latitude of	21
point of your compasses	21
text can be copied	21
the right angled triangle	21
for keying and markup	21
the text can be	21
keyboarded and encoded edition	21
english books online text	21
providing financial support to	21
to the early english	21
according to the terms	21
past in the afternoon	21
and markup reviewed and	21
by the rule of	21
all without asking permission	21
day of the month	21
if the given angle	21
edition of the work	21
coded from proquest page	21
the terms of creative	21
nearest distance from the	21
terms of creative commons	21
this phase i text	21
and encoded edition of	21
after the same manner	21
by the institutions providing	21
the right ascension of	21
from proquest page images	21
or which is all	21
tangent of the suns	21
sine of the complement	21
described above is co	21
and coded from proquest	21
financial support to the	21
phase i text is	21
of your compasses in	21
the two including sides	21
assigned for keying and	21
thred to the other	21
keyed and coded from	21
the arch of a	21
and lay the thread	21
online text creation partnership	21
the suns right ascension	21
encoded text transcribed from	21
cosine of the angle	21
books online text creation	21
support to the early	21
institutions providing financial support	21
encoded edition of the	21
to the terms of	21
be the sine of	21
owned by the institutions	21
tcp assigned for keying	21
markup reviewed and edited	21
of the work described	21
is available for reuse	21
the early english books	21
i text is available	21
end of the rule	21
it were required to	21
even for commercial purposes	21
work described above is	21
at the sine of	21
laid to the other	21
the sine of deg	21
the natural sine of	20
the other end of	20
height of the stile	20
the logarithmes of the	20
the fourth part of	20
meridian of the place	20
right ascension of the	20
the other side the	20
is the same with	20
and of the ark	20
and one of the	20
the other to the	20
altitude of the sun	20
so when the sun	20
from the end of	20
sum of the sides	20
one foot of your	20
parts of an inch	20
beginning of the line	20
difference of the two	20
to its opposite side	20
to the thread laid	20
point of the compasses	20
the converse of the	20
be made about the	20
iv tiff page images	20
by the case of	20
of the third side	20
are a number of	20
declination of the sun	20
the new cambridge bibliography	19
there was a compelling	19
understanding these processes should	19
and available in eebo	19
returned to the keyers	19
texts have been issued	19
thread laid to the	19
known extent have been	19
the double of the	19
transcription and basic encoding	19
nature of the print	19
any remaining illegibles were	19
texts were encoded and	19
respectfully request that due	19
images in accordance with	19
to simplify the filling	19
the keyers to be	19
the zenith and the	19
to the keyers to	19
created by converting tcp	19
of time and funding	19
as the radius or	19
project restraints of time	19
find the superficial content	19
sent to external keying	19
work was chosen if	19
and encoded texts based	19
proquest to create accurately	19
extent have been transformed	19
oxford and the publisher	19
via their early english	19
create accurately transcribed and	19
tcp files to tei	19
can now take and	19
sets published by proquest	19
whichever is the greater	19
based on the image	19
and those which did	19
second or later edition	19
true nature of the	19
reason to do so	19
therefore of any assumptions	19
first editions of a	19
distance from the pole	19
possible up to a	19
was based on the	19
tcp is a partnership	19
process of creating the	19
on the text encoding	19
are eligible for inclusion	19
placeholder characters or elements	19
on the image sets	19
of michigan and oxford	19
such instances will never	19
find the content of	19
request that due credit	19
and oxford and the	19
based on the text	19
of a work was	19
usual project restraints of	19
is in proportion to	19
accordance with level of	19
bear in mind that	19
to range over a	19
unicode or tei g	19
variety of subject areas	19
take and use these	19
and use these texts	19
been looked at by	19
aimed to produce large	19
copies of the texts	19
tei in libraries guidelines	19
characters marked as illegible	19
transcribed and encoded texts	19
sine of the difference	19
laying the thread over	19
remaining illegibles were encoded	19
and markup guidelines are	19
enhanced and or corrected	19
title published between and	19
ascii text with mnemonic	19
corrected and characters marked	19
on the new cambridge	19
restraints of time and	19
to tei p using	19
is the time of	19
if there was a	19
sine of the said	19
an angle opposite to	19
bibliography of english literature	19
the project have been	19
files to tei p	19
have been released into	19
the publisher proquest to	19
changes to facilitate morpho	19
to a limit of	19
guidelines are available at	19
teams in oxford and	19
unicode or text strings	19
should bear in mind	19
published between and available	19
by editorial teams in	19
range over a wide	19
filling in of gaps	19
publisher proquest to create	19
proofread for accuracy and	19
the base of the	19
encoding based on the	19
data is very good	19
processes should make clear	19
while the overall quality	19
editorial teams in oxford	19
characters or elements to	19
those which did not	19
the public domain as	19
simplify the filling in	19
general aim of eebo	19
made about the data	19
a partnership between the	19
looked at by a	19
proquest via their early	19
at by a tcp	19
gap elements of known	19
was then carried out	19
text creation partnership web	19
mind that in all	19
creating the tcp texts	19
due credit and attribution	19
should make clear that	19
in oxford and michigan	19
each text was proofread	19
page images in accordance	19
text strings within braces	19
will never have been	19
assurance was then carried	19
is given to their	19
opposed to critical editions	19
corrected where possible up	19
in accordance with level	19
keying companies for transcription	19
of every monographic english	19
divided into two phases	19
companies for transcription and	19
credit and attribution is	19
these texts for their	19
for transcription and basic	19
of the process of	19
been transformed into placeholder	19
instances will never have	19
sets were sent to	19
and characters marked as	19
of the print record	19
language title published between	19
some errors will remain	19
mainly structural encoding based	19
have been transformed into	19
of instances per text	19
should be aware of	19
later edition of a	19
accurately transcribed and encoded	19
external keying companies for	19
for an anonymous work	19
elements of known extent	19
errors will remain and	19
their early english books	19
texts based on the	19
of creating the tcp	19
quality assurance was then	19
to encode one copy	19
the text creation partnership	19
did not meet qa	19
edition of a work	19
the sine of degrees	19
of the number of	19
the text encoding initiative	19
with level of the	19
elements to simplify the	19
or tei g elements	19
assumptions that can be	19
sometimes a second or	19
is to the co	19
print record of the	19
then carried out by	19
works are eligible for	19
to create diplomatic transcriptions	19
usually the first edition	19
angle opposite to one	19
characters will be marked	19
data within the usual	19
out by editorial teams	19
of half the difference	19
over a wide variety	19
by university of nebraska	19
of difference between the	19
phase of the project	19
image sets published by	19
the first figure of	19
tcp aimed to produce	19
between the universities of	19
of works in other	19
chose to create diplomatic	19
attribution is given to	19
carried out by editorial	19
was chosen if there	19
overall quality of tcp	19
based on the new	19
now take and use	19
or corrected and characters	19
to the radius of	19
the overall quality of	19
of tcp data is	19
of the angle given	19
into the public domain	19
likelihood such instances will	19
were sent to external	19
michigan and oxford and	19
chosen if there was	19
published by proquest via	19
and laying the thread	19
limit of instances per	19
to page images in	19
of the substile from	19
we respectfully request that	19
by converting tcp files	19
from east or west	19
creation partnership web site	19
or for an anonymous	19
any assumptions that can	19
and the publisher proquest	19
these processes should make	19
with a hot iron	19
textual data within the	19
and or corrected and	19
available at the text	19
for accuracy and those	19
of textual data within	19
markup guidelines are available	19
record of the period	19
users should bear in	19
the tei in libraries	19
or later edition of	19
of gaps by user	19
text with mnemonic sdata	19
anyone can now take	19
quantities of textual data	19
can be made about	19
some readable characters will	19
within the usual project	19
the universities of michigan	19
large quantities of textual	19
be marked as illegible	19
all likelihood such instances	19
as illegible were corrected	19
the reason of the	19
by a tcp editor	19
mnemonic sdata character entities	19
a wide variety of	19
tcp is to encode	19
and therefore of any	19
a compelling reason to	19
notably latin and welsh	19
new cambridge bibliography of	19
was divided into two	19
with changes to facilitate	19
was intended to range	19
of any assumptions that	19
encoded texts based on	19
project have been released	19
image sets were sent	19
have been issued variously	19
a work was chosen	19
a works in english	19
and sometimes a second	19
between and available in	19
intended to range over	19
the encoding was enhanced	19
to produce large quantities	19
given to their original	19
tcp project was divided	19
a number of works	19
will be marked as	19
in all likelihood such	19
the content of a	19
the process of creating	19
not meet qa standards	19
works in english were	19
text selection was based	19
were encoded as gap	19
keying and markup guidelines	19
quality of tcp data	19
for their own purposes	19
been issued variously as	19
meet qa standards were	19
is a partnership between	19
text was proofread for	19
and some readable characters	19
editions of a works	19
are available at the	19
then their works are	19
processed by university of	19
released into the public	19
the print record of	19
into placeholder characters or	19
the thread laid to	19
in english were prioritized	19
a limit of instances	19
public domain as of	19
will remain and some	19
the filling in of	19
to their original source	19
at the text creation	19
tcp data is very	19
the number of men	19
wide variety of subject	19
and linked to page	19
that in all likelihood	19
linked to page images	19
have been looked at	19
reflect the true nature	19
is to the cosine	19
remain and some readable	19
accuracy and those which	19
cosine of the given	19
keyers to be redone	19
texts created during phase	19
find the hour of	19
number of works in	19
is to encode one	19
aware of the process	19
up to a limit	19
that can be made	19
to external keying companies	19
level of the tei	19
encoded as gap s	19
was a compelling reason	19
be aware of the	19
to create accurately transcribed	19
were encoded and linked	19
of the project have	19
their works are eligible	19
the thread in the	19
a second or later	19
the texts have been	19
transformed into placeholder characters	19
the given angle be	19
although there are a	19
selection was based on	19
of the tei in	19
created during phase of	19
angles at the base	19
and attribution is given	19
in of gaps by	19
converting tcp files to	19
standards were returned to	19
or text strings within	19
of the other sides	19
of known extent have	19
universities of michigan and	19
never have been looked	19
the general aim of	19
cambridge bibliography of english	19
as opposed to critical	19
encoded and linked to	19
illegible were corrected where	19
included and sometimes a	19
therefore chose to create	19
was proofread for accuracy	19
tei p using tcp	19
and therefore chose to	19
use these texts for	19
but we respectfully request	19
were returned to the	19
encoding was enhanced and	19
other end of the	19
the texts were encoded	19
been released into the	19
were corrected where possible	19
during phase of the	19
domain as of january	19
or elements to simplify	19
the usual project restraints	19
is a line of	19
equal to the sine	19
users should be aware	19
to reflect the true	19
works in other languages	19
of the texts have	19
texts for their own	19
in mind that in	19
of a works in	19
p using tcp tei	19
compelling reason to do	19
where possible up to	19
qa standards were returned	19
with mnemonic sdata character	19
marked as illegible were	19
by proquest via their	19
structural encoding based on	19
issued variously as sgml	19
gaps by user contributors	19
readable characters will be	19
which did not meet	19
there are a number	19
of each text was	19
if the hipotenusal be	19
project was divided into	19
produce large quantities of	19
was enhanced and or	19
that due credit and	19
illegibles were encoded as	19
selection was intended to	19
partnership between the universities	19
the true nature of	19
the image sets published	19
description and use of	18
would be found to	18
from the beginning of	18
the time of sun	18
the line of pence	18
third part of the	18
and from the point	18
is the secant of	18
so the cosine of	18
superficial content of the	18
arch of a great	18
as the rectangle of	18
time of the night	18
tangent of the given	18
of the suns greatest	18
the azimuth of the	18
in feet and inches	18
half the angle sought	18
sines of the third	18
that part of the	18
is to be found	18
is to the square	18
the complements of the	18
in the same manner	18
the latitude of a	18
the thread and the	18
issuing from the center	18
and the sine of	18
houre of the day	18
complement of the second	18
between the zenith and	18
a line of versed	18
to find the distance	18
right angled sphericall triangles	18
distance of the substile	18
the breadth in inches	18
end of the said	18
on the wall or	18
the sides of a	18
shall reach to the	18
to the given side	18
one point of your	18
their difference of longitude	18
the difference between the	18
the help of the	18
at the beginning of	18
and take the nearest	18
the quotient is the	18
the latitude of london	18
to the common radius	18
secant of the angle	18
n d n d	18
the numbers in the	18
in the table of	18
cotangent of the latitude	18
the hour from six	18
the first of march	17
the description and use	17
right sine of the	17
of the said thread	17
is the length in	17
against it on the	17
of the second and	17
let fall the perpendicular	17
a clock hour line	17
sine of the given	17
to the height of	17
and the other to	17
to a fourth sine	17
complement of the declination	17
at the same time	17
the case of right	17
and use of the	17
and the thread laid	17
the sector at that	17
of right angled sphericall	17
of the side required	17
end of a word	17
in the versed sines	17
in the use of	17
of the latitude to	17
are equal to the	17
sector at that gage	17
by a line of	17
and the line of	17
the angle at d	17
complement to a semicircle	17
you see in the	17
line of sines on	17
is the logarithm of	17
difference of the sides	17
of the sum of	17
secant of the given	17
square of the sine	17
the bead to the	17
complement of the subtendent	17
in feet and parts	17
to work proportions in	17
as if it were	17
the point in the	17
of the containing sides	17
if it were required	17
to the side sought	17
and the tangent of	17
the length in inches	17
find the suns altitude	17
azimuth from the north	17
keeping the sector at	17
finding the hour and	17
of the two sides	17
be added to the	17
on the left is	17
pole of the world	16
first of the first	16
all the cases of	16
the east and west	16
the left edge of	16
is grounded on the	16
in proportion to the	16
the sum and difference	16
upon the line of	16
of the poles elevation	16
let fall a perpendicular	16
sun hath d of	16
opposite to the angle	16
finde the suns azimuth	16
one foot of the	16
of the cosine of	16
the half of the	16
the edge of the	16
one to the other	16
sides of the triangle	16
to find the azimuth	16
over the secant of	16
by the denominator of	16
how to make a	16
line parallel to the	16
of the latitude and	16
the same with the	16
centre of the earth	16
the use of this	16
so much the more	16
azimuth from the meridian	16
and the given angle	16
from the summe of	16
a line of tangents	16
one foot of this	16
a pair of compasses	16
you shall have the	16
the sun is in	16
left edge of the	16
the sine of a	16
of the fixed piece	16
complement of the poles	16
to the proportion of	16
one of the middle	16
the angles of the	16
to the winter ecliptick	16
the substile from the	16
is greater then the	16
parallel to the horizon	16
and difference of the	16
the tenet of the	16
and extend the other	16
the lines on the	16
the second mood of	16
then in the right	16
sine of the ark	16
that it may be	16
the uses of the	16
sine of the hypothenusal	16
of the first co	16
without the help of	16
which comprehendeth all those	16
it is in the	16
a line parallel to	16
from thence to the	16
the head of the	16
to find how much	16
the suns going off	16
on the right side	16
inscribed in a circle	16
enter one foot of	16
so for any other	16
then the complement of	16
is the length of	16
that the proportion of	16
poles of the world	16
of the logarithmes of	16
in like manner may	16
the circumference of a	16
length of the day	15
find the content in	15
and you will find	15
foot of that extent	15
the angle of contact	15
quantity of the angle	15
the tangent of a	15
of the first differences	15
of the second co	15
finding out of the	15
the latitude and declination	15
the arithmeticall complement of	15
it will be necessary	15
to cosine of the	15
be taken out of	15
the diameter of a	15
if there were given	15
on the left hand	15
the semidiameter of the	15
is that which is	15
of the angle required	15
and you have the	15
day of the week	15
foot of this extent	15
of the scale of	15
the sines of their	15
secant of the declination	15
arch of a circle	15
cathetothesis of this mood	15
of the suns going	15
due east or west	15
from the next equinoctial	15
at the hour of	15
of the first and	15
opposite to the side	15
the next equinoctial point	15
take the distance from	15
the significant figures of	15
one foot of that	15
the affection of the	15
to radius or s	15
the houre of the	15
of the two middle	15
of the compasses in	15
as the difference of	15
hour from the meridian	15
on the fixed piece	15
sine of the base	15
first figure of the	15
lay the thred to	15
divided into equal parts	15
one of them being	15
for finding the hour	15
the hour from the	15
in the first colum	15
being laid the same	15
enter the former extent	15
length of the line	15
of the latitude is	15
sum and difference of	15
which may be found	15
the cathetothesis of this	15
axis of the world	15
tangent of the side	15
the proportion will be	15
divide the product by	15
in the next place	15
secant complement of the	15
the number of inches	15
the compasses from to	15
just touch the thread	15
the second to the	15
the angle at p	15
from the half sum	15
is no other then	15
the horizontal line of	15
in respect of the	15
is given the side	15
equal to the rectangle	15
to the right hand	14
in the lesser sines	14
at the point of	14
to cosecant of the	14
the tangents of the	14
the remainer will be	14
a s a a	14
side of the quadrant	14
to the left hand	14
to the right line	14
altitudes on all hours	14
one point of the	14
between the thread and	14
figures of the numerator	14
setting one foot in	14
the other foot according	14
one of the other	14
it on the line	14
in one and the	14
if it be not	14
the area of a	14
find the length of	14
of the declination in	14
the number of degrees	14
the true hour of	14
of the second chapter	14
being added to the	14
to the summe of	14
was to be proved	14
the number of termes	14
the reason of this	14
and right against it	14
the area of the	14
and the foot of	14
and the quotient is	14
when the altitude is	14
the scale of hours	14
to the day of	14
and so for any	14
be greater then the	14
cases of this mood	14
worth in ready money	14
of the cases of	14
the radius of a	14
in the meridian line	14
to finde out the	14
they are to be	14
in the equal limbe	14
set one point in	14
on the left side	14
the superficies of the	14
is to the secant	14
the cuspis of the	14
of the segments of	14
the suns altitude on	14
the secant of d	14
the extent of the	14
of this extent at	14
the other side of	14
a a s a	14
of the logarithms of	14
one side of the	14
how to find the	14
d n d n	14
according to the former	14
will reach to the	14
line of natural sines	14
as in the triangle	14
the fiducial edge of	14
other foot according to	14
of the said arch	14
of the subtense given	14
opposite to the given	14
the end of that	14
substile from the meridian	14
the quotient will be	14
length of the shaddow	14
a side opposite to	14
in the same proportion	14
significant figures of the	14
of the side opposite	14
drawn from the center	14
side opposite to one	14
secant of the altitude	14
to the length in	14
in the second colum	14
laying the thred to	14
of the middle tearms	14
the sine of his	14
tangent of an arch	14
radius is equal to	14
is the angle required	14
required to be found	14
be the tangent of	14
latitude of a place	14
is greater than the	14
the motion of the	13
be equall to the	13
first to the second	13
the first arch found	13
out of the line	13
is the distance of	13
find the third side	13
segments of the base	13
the secant complement of	13
true hour of the	13
to finde how much	13
in the triangle ade	13
former extent between the	13
a b c d	13
the difference of two	13
of the latitude of	13
length in feet and	13
the point where the	13
tangent of the difference	13
is to be understood	13
tangent of the declination	13
straight ruler to the	13
be found by this	13
be less then the	13
the distance thereof from	13
on the right hand	13
towards the right hand	13
the length on the	13
the first leg to	13
by the number of	13
as in the first	13
to the latitude of	13
you should have said	13
extent between the scale	13
of sines on the	13
the angle of and	13
foot on the left	13
of the sides of	13
the declination from the	13
the content in acres	13
the points of the	13
that extent at the	13
the two first tearms	13
finde it to be	13
to be divided into	13
measure of the angle	13
fourth part of the	13
the meridian between the	13
equal to the square	13
azimuth from the vertical	13
between the eye and	13
as in the former	13
take out the sine	13
the line of versed	13
the pole above the	13
laid over the secant	13
come to the meridian	13
upon the point of	13
place one foot of	13
parallel sine of the	13
and the other two	13
of the hipotenusal as	13
i carry and is	13
the three angles of	13
of the numerator of	13
the third and fourth	13
same extent laid the	13
to the nearest distance	13
extent of the compasses	13
that the summe of	13
bounded east with the	13
the suns meridian altitude	13
and to the other	13
diameter of a circle	13
found by this analogy	13
the line of equal	13
the sine of any	13
circumference of a circle	13
the order of the	13
arithmeticall complement of the	13
to the next place	13
the finding out of	13
finde the suns altitude	13
and the first co	13
in the sine of	13
to that of the	13
of the pole above	13
cosecant of the side	13
to two right angles	13
distance thereof from the	13
of the proportion of	13
and of the difference	13
the latitude in the	13
set one point of	13
shall reach from the	13
by the proportion of	13
the former extent between	13
comprehendeth all those problems	13
down the line of	13
given to finde the	13
complement of a first	13
half an hour past	13
hour and azimuth in	13
in the fourth colum	13
to the angle sought	13
in the third colum	13
were required to find	13
half the sum of	13
the complement thereof to	13
and the side bc	13
the latitude to the	13
of them being given	13
the north and south	12
the equality of the	12
is said of those	12
it may be done	12
then measure the distance	12
lines drawn from the	12
is the side of	12
the a clock hour	12
time of sun rising	12
the third to the	12
two sides with an	12
where the end of	12
is said to be	12
to find the superficial	12
tangent complement of a	12
in such sort that	12
make use of the	12
will be to find	12
of the arch given	12
be to find the	12
so tangent of the	12
part of the meridian	12
the product is the	12
it will not be	12
by the same reason	12
the first day of	12
cosine of the side	12
how to measure a	12
of men to be	12
from the elevated pole	12
it at right angles	12
is nothing else but	12
right angled sphoerical triangles	12
and is not this	12
tangent of the complement	12
the line of chords	12
of the night by	12
cosecant of the given	12
number of men to	12
as the cotangent of	12
secant of the complement	12
rule of three direct	12
first figures of the	12
it will intersect the	12
height of the tower	12
the length of a	12
you shall finde it	12
in the first part	12
is greater then a	12
be placed in file	12
the suns altitude in	12
from the length in	12
tangent of the said	12
shall be equal to	12
the latitude is to	12
be required to find	12
the bottom of the	12
substiles distance from the	12
the substiles distance from	12
the differences of the	12
place of the sun	12
thread in the limb	12
the number of feet	12
reason of the rule	12
logarithme of the number	12
so that it may	12
men to be placed	12
the middle of a	12
fiducial edge of the	12
there were given the	12
the breadth of the	12
the first part of	12
right against it on	12
of a piece of	12
an hour past in	12
so is the third	12
being one of the	12
half difference of the	12
down in your field	12
which is the side	12
area of a circle	12
r ocm this keyboarded	12
logarithm of the sine	12
so cosine of the	12
then the same extent	12
at right angles with	12
and south with the	12
at the cosine of	12
proportion of to is	12
by the side of	12
one of the including	12
to the top of	12
to the side of	12
and keeping the sector	12
the line of lines	12
the sine of that	12
to find a side	12
nothing else but the	12
the azimuth in the	12
and azimuth in the	12
angled figure made of	12
that it is a	12
will be less then	12
in all respects as	12
complement of the perpendicular	12
cosine of the suns	12
hour past in the	12
finde the hour of	12
and in the other	12
part of the line	12
foot according to nearest	12
was to be demonstrated	12
in a foot long	12
the line of natural	12
ocm this keyboarded and	12
now because the perpendicular	12
open the other to	12
side greater then a	12
as the totall sine	12
figure made of the	12
to tangent of the	12
in the beginning of	12
the sine of ab	12
the second and first	12
the circle of the	12
first leg to the	12
the other given side	12
out the sine of	12
is less then the	12
of a spherical triangle	12
equal to all the	12
is the solid content	12
of the meridian and	12
find the solid content	12
all the parts of	12
the surface of the	12
analogy or proportion is	12
your compasses in the	12
draw a line parallel	12
of the cathetothesis of	12
such proportion to the	12
is the measure of	12
second and first differences	12
on the sine of	12
is an arch of	12
against it in the	12
rectangle of the co	12
the other two sides	12
one of the angles	12
ascension of the sun	12
suns altitude on all	12
the circumference of the	12
all the uses of	12
measure the distance of	12
of the other two	12
to finde the side	12
estc r ocm this	12
shall be the true	12
it is all one	12
multiply the numerator of	11
a straight ruler to	11
the parallel of declination	11
top of the tower	11
whose diameter is inches	11
as well as the	11
meridian between the zenith	11
the extent from the	11
to the line of	11
the product by the	11
your line of chords	11
so is the base	11
set off that distance	11
are given to find	11
as to the breadth	11
the remainder of the	11
set one foot in	11
sum or difference of	11
given to find an	11
and you shall finde	11
between the two including	11
opposite side greater then	11
of the square of	11
the nature of the	11
complement of the side	11
of the versed sine	11
given the side ab	11
if the sun have	11
the point of concourse	11
natural sine of the	11
of the verticall angles	11
to the sines of	11
from the scale of	11
and divide the product	11
with the line of	11
the diameter in inches	11
the angle of position	11
the center to the	11
to the center of	11
which shall be the	11
of the suns rising	11
to the distance between	11
an arch of the	11
the antisine of the	11
be d from the	11
the first angle at	11
reach the same way	11
area or superficial content	11
right angled figure made	11
being substracted from the	11
the line of the	11
the first case of	11
the two first figures	11
in the british library	11
if one of the	11
first day of march	11
secant of the side	11
minutes past in the	11
with an angle opposite	11
lay a ruler from	11
as the square of	11
from the left edge	11
first of the second	11
the cursor of the	11
difference between the two	11
the area or superficial	11
from the center to	11
the cases of this	11
the quadrant of latitudes	11
at right angles in	11
is a right angle	11
a point in the	11
in the point of	11
of right angled sphoerical	11
to the cosecant of	11
to find how many	11
the suns altitudes on	11
to a fourth number	11
and set off that	11
an arch of a	11
distance between the two	11
setting one point of	11
original in the british	11
being laid twice the	11
because the perpendicular falls	11
so the tangent complement	11
the suns declination is	11
may be found in	11
sine of the other	11
a paire of compasses	11
but just touch the	11
the hipotenusal be greater	11
to make one foot	11
will be necessary to	11
extent from to the	11
sides with an angle	11
to find the solid	11
sine of the perpendicular	11
and the length of	11
you come to the	11
the greater to the	11
to be found in	11
sun is in the	11
or in the afternoon	11
for finding the azimuth	11
length of the shadow	11
the eye and the	11
sines of the containing	11
that end of the	11
the opposite side greater	11
first angle at the	11
will be the same	11
parallel of the suns	11
the plot of a	11
with the help of	11
the quadrant on the	11
length of the perpendicular	11
this extent at the	11
altitude or depression at	11
difference of the base	11
of the loose piece	11
be the same with	11
to the knowledge of	11
in the first case	11
radius of a circle	11
what day of the	11
of the two given	11
and at the end	11
suns altitudes on all	11
of the side given	11
placed in the quotient	11
to the sum of	11
sine of the arch	11
as the gauge point	11
way from the length	11
tangent of one of	11
reproduction of original in	11
the sun hath deg	11
to be understood of	11
and with the other	11
the point of intersection	11
so much is the	11
sines of the sum	11
the angle sought as	11
in a right line	11
the lines of sines	11
is lesse then the	11
the tangent of one	11
and draw a line	11
the two middle tearms	11
is the square of	11
first tearm in the	11
the line of defence	11
in the second place	11
by the lines of	11
the first tearm in	11
complement of a second	11
diameter of the circle	11
to finde the azimuth	11
to all the squares	11
horizontal line of the	11
the angles at the	11
of the suns coming	11
and the meridian of	10
of the suns distance	10
same extent laid twice	10
let the altitude be	10
side less then a	10
to the length on	10
be of the same	10
from the point of	10
sines of the half	10
complement of the given	10
counted from the right	10
is double to the	10
are of the same	10
of the parts of	10
the hipotenusal be less	10
three sides are given	10
the sun or star	10
in the said reflected	10
then lay a ruler	10
from the noon meridian	10
the opposite side less	10
of that arks complement	10
term is to the	10
of the latitude in	10
the difference betwixt the	10
to find the square	10
then laying the thread	10
one half of the	10
the distance of any	10
shall be the sine	10
the bottome of the	10
then take the nearest	10
find the distance of	10
in all other cases	10
and set it from	10
to find the altitude	10
of the altitude of	10
so shall you have	10
angle sought as the	10
the three sides of	10
which is in the	10
latitude is to the	10
in one foot long	10
of that extent at	10
of one fourth of	10
a line of equal	10
as in the last	10
meridian of the world	10
the suns coming on	10
the vses of the	10
tangent of halfe the	10
to the meridian between	10
or pole of the	10
declination in the scale	10
the squares in the	10
of the compasses from	10
the generall maxim of	10
end of the scale	10
for the suns azimuth	10
so is the secant	10
the solid content thereof	10
you will find the	10
how is it that	10
and if there be	10
between it and the	10
in the rule of	10
of a circle given	10
the suns declination be	10
as you may see	10
the place of unites	10
so the secant of	10
of a first subtendent	10
plot of a field	10
to find out the	10
is represented by the	10
and the number of	10
given angle be obtuse	10
on the moveable piece	10
will be equal to	10
on this side the	10
you may find the	10
sides with the angle	10
may it please your	10
to one of the	10
of the small quadrant	10
distance from the sine	10
the secant of that	10
ruler to the center	10
the directory of this	10
content of a circle	10
as the number of	10
the quantity of an	10
of the opposite angles	10
where it cuts cancer	10
opposite side less then	10
of the meridian altitude	10
the demonstration of the	10
as in the example	10
of the plains declination	10
case of this mood	10
and the angle a	10
some uses of the	10
to find the length	10
of the altitude sought	10
the moveable point will	10
of one of those	10
the length and breadth	10
to project the triangle	10
of the angle of	10
part of the world	10
first part of the	10
then take out the	10
the azimuth from south	10
both whole and divided	10
the degrees on the	10
by how much the	10
applyed the same way	10
which is the angle	10
as in the figure	10
and the thread in	10
of the given sides	10
departure from the meridian	10
to the horizontal line	10
be placed in rank	10
the halfe of it	10
to be added to	10
pole of the plain	10
of half the complement	10
meridian of the plain	10
two sides with the	10
of the suns right	10
the left is the	10
the complement of that	10
if the sun be	10
is to the distance	10
outward ledge of the	10
with the angle comprehended	10
so is the second	10
the knowledge of the	10
under the first figure	10
by the first case	10
summe of the logarithms	10
find the difference of	10
is the logarithme of	10
the other middle tearm	10
be due east or	10
and enter the former	10
is the height of	10
equal to the right	10
meridian line on the	10
that the sine of	10
of the two including	10
the north or south	10
now to find the	10
two sides being given	10
or parts of a	10
from the center a	10
converse of the former	10
as the tangent complement	10
of the greater to	10
edge of the index	10
of a circle be	10
is the double of	10
to find the latitude	10
length on the left	10
distance from the elevated	10
parts of a triangle	10
to the rules of	10
a quarter of an	10
thread and the scale	10
shall reach the same	10
of the differences of	10
be the measure of	10
with a paire of	10
in the fifth colum	10
must be taken out	10
the hours of and	10
the parralels of altitude	10
the night by the	10
so is the first	10
according to the rules	10
to the distance of	10
of the day will	10
if you would have	10
six in the morning	10
and the side ab	10
the sine to the	10
is the content of	10
and you shall have	10
of versed sines to	10
and the length in	10
the outward ledge of	10
scale of equal parts	10
the leggs from the	10
is to the length	10
on the top of	10
the one to the	10
foot on the right	10
other side of the	10
the doctrine of the	10
and the time of	10
from the meridian line	10
of the reclination inclination	10
the figures of the	10
to draw the reflected	10
it is evident that	10
in this case the	10
right against the inches	9
and it shews the	9
of the stiles height	9
made equal to the	9
sine of d is	9
if the other angle	9
from the point a	9
it may also be	9
in the annexed tangent	9
every one of the	9
is fastened in the	9
of the same arch	9
tangent of the lesser	9
make one foot solid	9
of the suns course	9
of the first term	9
of the tables of	9
the tangent of halfe	9
reproduction of the original	9
i set under the	9
into an improper fraction	9
the line of decimal	9
then the latitude of	9
or the complement of	9
so is to the	9
set the bead to	9
is a great circle	9
in the days of	9
to find the angles	9
then i multiply the	9
the line of azimuths	9
maxim of the cathetothesis	9
the hour lines of	9
and prick them from	9
sine of an ark	9
to the row of	9
the suns declination to	9
the first and last	9
sine of the opposite	9
every one of them	9
the sines complements of	9
from on the moveable	9
of the quadrant of	9
to finde which of	9
no other then the	9
is to the difference	9
may but just touch	9
found to be deg	9
tangent of the arch	9
the beames of the	9
of the concordances of	9
end is fastened in	9
the thread on the	9
by laying the thread	9
by the second term	9
is parallel to the	9
is the sum of	9
complement of an angle	9
the day will be	9
it shall reach to	9
ark in the limb	9
find it to be	9
in the description of	9
line from the center	9
to the side required	9
line drawn from the	9
all the rest of	9
of a right angled	9
the hour from towards	9
in the first column	9
to sine of the	9
leg to the sine	9
to the summer ecliptick	9
or may it please	9
the parts of a	9
sine to the sine	9
the lines of lines	9
and let it be	9
one of them given	9
they are of the	9
to the axis of	9
hipotenusal be less then	9
given angle be acute	9
the azimuth will be	9
aptara keyed and coded	9
the other angle be	9
by the geometry of	9
and the difference of	9
if you multiply the	9
of the first to	9
the latitudes of the	9
difference of the other	9
its complement to d	9
distance from the center	9
to the product of	9
the hour will be	9
estc r this keyboarded	9
the sine of ac	9
our latitude of london	9
of the altitude in	9
by the of the	9
betwixt the sines of	9
by the length of	9
the suns azimuth at	9
is not to be	9
which i set down	9
of the quadrant to	9
found will be less	9
the ark of the	9
which being substracted from	9
the variety of the	9
required to make a	9
and open the other	9
sine of any arch	9
the sun will be	9
r this keyboarded and	9
from a to b	9
the first colum are	9
the original in the	9
is the sine to	9
sides are given to	9
greater or less then	9
of the same radius	9
take the declination from	9
towards the left hand	9
to find the point	9
meridian or pole of	9
the suns rising and	9
is the quantity of	9
lay a ruler to	9
the extremity of the	9
to a line of	9
according to the directions	9
a line drawn from	9
of the day to	9
end of a thread	9
upon the lines of	9
the tangent of any	9
other foot lay the	9
vnto every pound of	9
equall to the angle	9
description and uses of	9
to find the true	9
it may be found	9
to the nature of	9
the side adjacent to	9
the help of a	9
any number of souldiers	9
find the hour and	9
and xml conversion the	9
right angles with the	9
part of a circle	9
make it a parallel	9
thread to the sine	9
the sum is the	9
and transfer that distance	9
the other foot lay	9
as in the following	9
the meridian or pole	9
in our latitude of	9
but if you would	9
example for finding the	9
the sun shall have	9
tearm of the proportion	9
the line a b	9
over the day of	9
of d in the	9
for the use of	9
one of the given	9
parts of a foot	9
and in the versed	9
to the beginning of	9
the limb of the	9
by so much the	9
whose end is fastened	9
is one of the	9
line of the plain	9
foot lay the thread	9
of d to the	9
found by the case	9
cuts the limb at	9
the turning sight to	9
to which is added	9
above the upper horizon	9
the degrees of the	9
d of north declination	9
by introducing the radius	9
is required to find	9
first case of right	9
and of the sum	9
it is easie to	9
is to the base	9
you have to say	9
where it intersects the	9
on each side the	9
the hour from midnight	9
particular scale of altitudes	9
the second arch found	9
be divided into parts	9
and placing one foot	9
from the midnight meridian	9
the thread and plummet	9
of the original in	9
in the morning or	9
cosecant of the angle	9
may be done by	9
sines complements of the	9
when three sides are	9
thence to the end	9
to the other side	9
suns rising and setting	9
vertical altitude or depression	9
of the same kind	9
the other end thereof	9
so is the sum	9
d in the limb	9
is the side required	9
and the elevated pole	9
the other foot to	9
of this figure is	9
of the table of	9
suns altitude in the	9
the right hand of	9
tangent of the perpendicular	9
or difference of sines	9
of the suns meridian	9
that there may be	9
less then a semicircle	9
and so much the	9
at the declination in	9
cosine of the ark	9
if the declination be	9
if the suns declination	9
the difference of those	9
of the obtuse angle	9
which is the distance	9
shewes the time of	9
equal to the radius	9
is the angle sought	9
so is the depth	9
the feet and inches	9
put under the line	9
in sines and tangents	9
of the lines of	9
the suns true place	9
to the superficial content	9
elevated above the horizon	9
for the making of	9
till you come to	9
to the former directions	9
so is the square	9
quantity of an angle	9
equal to the complement	9
the suns declination in	9
if the sum of	9
said of the concordances	9
sines of their opposite	9
versed sines in the	9
how to draw the	9
so sine of the	9
have you the number	9
and an angle opposite	9
superficial content of a	9
the description and uses	9
the coast of declination	9
but the number of	9
the names of the	9
which being multiplied by	9
the given angle acute	9
find the angle at	9
and so much is	9
at the first station	9
square root of the	9
be the middle part	9
and in the equal	9
you may draw the	8
also the same extent	8
is in the middle	8
the outside of the	8
angles with a side	8
the complement of it	8
to the distance run	8
and it shall reach	8
of the fourth ark	8
right angled plain triangle	8
the other in the	8
sine of the hipotenusal	8
then the nearest distance	8
is supposed to be	8
which may be done	8
which divided by the	8
are in the same	8
is no more than	8
is given the angle	8
or subtense of degrees	8
of of the clock	8
to the solid content	8
in the same place	8
to be found out	8
out of the glasse	8
on the north side	8
area of the base	8
the meridian line ns	8
the perpendicular falls without	8
much in length makes	8
thread to the tangent	8
pole above the plane	8
a line of natural	8
towards the depressed pole	8
the particular scale of	8
the making of the	8
of the leggs from	8
latteral tangent of the	8
at the same instant	8
the logarithme of is	8
the side ab is	8
be given the side	8
of the east or	8
sine is to the	8
which being divided by	8
will be greater then	8
azimuth from the east	8
first colum are the	8
equal to two right	8
among the parralels of	8
or superficial content of	8
and then it is	8
thread fixed in the	8
of the angle abc	8
number of the hundreds	8
from toward the end	8
as if they were	8
being the complement of	8
out of and there	8
of the other angles	8
and enter one foot	8
the declination of any	8
of the logarithme of	8
extent laid twice the	8
in triplicate proportion of	8
to finde the declination	8
circles of the sphere	8
and in the same	8
of the first operation	8
to find a fourth	8
by joseph moxon hydrographer	8
a circle of inches	8
or feet and inches	8
you have the time	8
of the said glasse	8
tangent of the second	8
how much in length	8
in the second part	8
as the sine is	8
and in the morning	8
lines from the center	8
about may but just	8
thread to the complement	8
radius of the sines	8
angle of a triangle	8
for the finding out	8
of east and west	8
for which account onely	8
is to be noted	8
work proportions in sines	8
compasses from the first	8
of a fourth ark	8
solid content of the	8
halfe the difference of	8
lesse then a semicircle	8
half the complement of	8
of half their difference	8
subtense of degrees be	8
sought as the radius	8
of the last proposition	8
order of knighthood is	8
to the first of	8
on a line of	8
if it were a	8
the sight of the	8
by the square of	8
the weight of the	8
parallel to the axis	8
being set to the	8
intersection of the meridian	8
of the first angle	8
and from the sine	8
mean proportional between the	8
to be divided by	8
it from the center	8
in summer is the	8
all those orthogonosphericall problems	8
in the mean time	8
the given angle is	8
generall maxim of the	8
on the day of	8
to the other given	8
difference of versed sines	8
the time of rising	8
to the diameter in	8
by the like reason	8
of the second differences	8
circle whose diameter is	8
segment of the base	8
parallel to the meridian	8
by the equality of	8
any one of them	8
distance from the next	8
shall have your desire	8
two angles with a	8
the tropick of cancer	8
be set to the	8
must be equal to	8
and the distance of	8
with the tangent of	8
as long as you	8
to finde the base	8
the quotient shall be	8
of the proportions of	8
two right angled triangles	8
acute angle at the	8
d from the south	8
side of a decangle	8
square of the first	8
backer rule of three	8
at of the clock	8
of the base is	8
three angles of a	8
solid content of a	8
complement of the same	8
length of the scale	8
end of the diameter	8
is the same as	8
radius to the tangent	8
enter it at the	8
that the rectangle of	8
summe of the sides	8
at the other end	8
the compasses on the	8
when the sun shall	8
may be taken off	8
the second case of	8
out of the greater	8
extend the other to	8
the true time sought	8
onely but the number	8
perpendicular falls without the	8
is the proportion of	8
to three numbers given	8
we may find the	8
to the radius or	8
of the other to	8
the hour in the	8
the altitude of a	8
to the season of	8
differences of the leggs	8
found out on the	8
to find the area	8
make marks in the	8
other part of the	8
turned about may but	8
to and fro in	8
b c d e	8
of the same denomination	8
sine complement of another	8
from place to place	8
that it is not	8
for the distance of	8
and azimuth of the	8
and the remainder is	8
as the length of	8
secant of the hipotenusal	8
excesse of the whole	8
with a side opposite	8
between the sine of	8
the end of it	8
take the sine of	8
if there be any	8
the side a b	8
is found to be	8
the remain is the	8
quarter of an hour	8
the sines and tangents	8
the quadrant to the	8
sine of the stiles	8
you shall have your	8
measure it on the	8
cotangent of half the	8
a difference of versed	8
is the same that	8
the suns altitude for	8
and then it will	8
the latteral tangent of	8
and in the line	8
hour from towards noon	8
the sun upon the	8
let there be a	8
set down in the	8
help of the limb	8
of the triangle abc	8
upon the same line	8
in the first example	8
prophesied in the days	8
of the angle adjacent	8
for the side of	8
falls without the triangle	8
and parts of an	8
hence to finde the	8
the thread being laid	8
third to the fourth	8
tangent of the first	8
bears such proportion to	8
to the parallel sine	8
line from to sheweth	8
rectangle of the sine	8
find the altitude of	8
the radius in the	8
the season of the	8
as it is in	8
to take the plot	8
comprehendeth all those orthogonosphericall	8
of the double verticall	8
the equator from the	8
at foot in length	8
summe of the logarithmes	8
the beginning of a	8
of all the squares	8
it may be so	8
so is the versed	8
interpose between the eye	8
equal to the distance	8
north north north north	8
season of the year	8
the same acute angle	8
the rate of interest	8
that shall be the	8
to calculate a table	8
is to be graduated	8
cotangent of the given	8
the sine is to	8
line at right angles	8
distance in the line	8