trigram

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

trigram	frequency
the sine of	1087
sine of the	889
so is the	649
to find the	564
the line of	560
the tangent of	552
to the sine	479
complement of the	427
of the angle	381
the complement of	354
of the latitude	349
tangent of the	347
is to the	329
the difference of	326
the cosine of	301
according to the	300
cosine of the	295
of the suns	292
to finde the	288
one of the	283
equal to the	281
of the first	280
the angle at	277
the number of	253
to the tangent	249
difference of the	244
as the radius	240
the length of	236
from the center	230
the end of	224
the versed sine	204
end of the	203
versed sine of	203
to the other	201
of the second	199
length of the	196
part of the	195
from the meridian	193
is to be	191
sines of the	187
of the line	186
which is the	186
of the other	183
and the other	182
the distance of	181
the sum of	180
is equal to	179
the square of	179
the sines of	177
as the sine	177
a line of	177
out of the	176
side of the	176
sine of d	175
of the sun	173
sum of the	172
the center of	170
the secant of	169
secant of the	168
is the sine	165
in the first	165
line of sines	165
in the same	161
the time of	160
the suns declination	157
distance from the	155
on the line	154
the proportion of	154
of the same	153
as in the	151
the suns altitude	151
of the day	150
of the declination	150
of the quadrant	150
the thread to	149
of the altitude	148
if it be	147
the use of	146
of the side	146
lay the thread	146
of the given	146
of the sines	145
then a quadrant	143
and in the	143
center of the	141
to the co	141
angle at the	140
the side of	138
the hour from	138
in the morning	136
of the said	134
of the hour	134
and of the	133
it may be	132
the latitude of	131
of the two	130
shall be the	130
the sine complement	129
time of the	129
the point of	129
thread to the	125
in the line	125
the nearest distance	125
the angle sought	123
in the limb	123
sine complement of	123
east or west	122
the angle of	122
distance of the	121
the other foot	121
use of the	119
the other side	118
in the second	118
may be found	118
at the end	116
on the left	116
and the angle	116
of a circle	114
to make a	114
the height of	111
the same way	111
in the triangle	109
the distance between	108
when the sun	107
of the base	105
of the sides	105
the given angle	105
height of the	104
at the base	104
square of the	104
on the right	103
on the other	103
as the cosine	102
of the world	102
of half the	102
early english books	101
line of numbers	100
by help of	99
the logarithme of	98
the versed sines	98
the meridian line	98
equall to the	97
which may be	96
opposite to the	96
will be found	95
the hour of	95
the summe of	94
found to be	94
edge of the	94
to the radius	90
you have the	90
distance between the	90
m sine co	90
sine tangent co	90
hour of the	89
it will be	88
and from the	88
is the tangent	88
azimuth from the	87
the quantity of	86
the given side	86
one of them	86
the middle of	86
the extent from	85
radius or s	85
the side sought	85
of the former	84
tangent m degree	84
and the same	84
of the radius	84
the place of	84
same way from	83
of the compasses	83
the scale of	83
day of the	83
tangent of d	82
english books online	82
is in the	82
of the perpendicular	82
to the cosine	82
in the middle	82
be found to	82
of the square	81
to the angle	81
parallel to the	81
the beginning of	81
to a fourth	80
the content in	80
the right hand	80
a table of	80
take the nearest	80
summe of the	79
of the meridian	79
angle opposite to	79
at right angles	79
that which is	79
point of the	79
in like manner	79
is said of	78
it is a	78
laying the thread	78
analogy or proportion	78
the rectangle of	78
of the third	78
sine sine co	78
in this case	77
to the versed	77
of the sine	77
the right line	76
of the versed	76
the content of	76
take the distance	76
the radius to	75
greater then a	75
of the place	75
is equall to	75
of this mood	74
of the difference	74
to the first	74
difference of longitude	74
added to the	73
rectangle of the	73
to the secant	73
by the first	73
of the azimuth	73
one foot of	73
the length in	73
so the sine	73
as to the	72
to the second	72
the azimuth from	72
as well as	71
of one of	71
of all the	71
in the quotient	71
to be the	71
of the circle	70
this is the	70
so that the	70
the first of	70
the suns azimuth	70
the top of	70
is the radius	70
will be the	70
of the triangle	70
to the square	70
less then a	70
draw a line	69
the radius of	69
the logarithm of	69
the altitude of	69
the third side	69
but if the	69
the day of	69
that if the	68
are to be	68
of an arch	68
it in the	68
of the number	68
nearest distance to	68
parts of the	68
draw the line	68
and the thread	68
is the difference	67
is the same	67
of the complement	67
to the difference	67
content of the	67
be found by	67
past in the	67
the rest of	66
side of a	66
versed sines of	66
rule of three	66
the help of	66
the angle opposite	66
line of chords	66
the sun hath	65
to draw the	65
to the right	65
found by the	65
help of the	65
by the same	64
of right angled	64
the right edge	64
the right angled	64
from the point	63
in the former	63
the subtense of	63
the quotient is	62
a piece of	62
to the thread	62
one and the	62
let there be	62
the sides of	62
hour from noon	62
it is not	61
of the three	61
proportion of the	61
the rule of	61
to the length	61
from the south	61
in the other	61
the same extent	61
the distance from	61
between the two	60
found in the	60
declination in the	60
the tangent complement	60
of the glasse	60
in the aire	59
angle of the	59
is the angle	59
text creation partnership	59
if it were	59
in the table	59
the first and	59
of the plain	58
so the tangent	58
to a semicircle	58
the half sum	58
of the ark	58
meridian of the	58
but if it	58
the radius is	58
the diameter of	58
radius to the	58
the hour lines	57
and then the	57
based on the	57
the cotangent of	57
it to the	57
hour and azimuth	57
as the tangent	57
of the night	57
of the rule	57
logarithm of the	57
to be found	57
of the arch	56
it to be	56
point in the	56
proportion of to	56
be equal to	56
that it is	56
the analogy or	56
the hour and	56
line of the	55
of the angles	55
the first term	55
of the whole	55
a right line	55
find the suns	55
as it is	55
to the content	55
tangent complement of	55
the said thread	55
in the afternoon	55
the left hand	55
given to find	55
the same proportion	54
greater then the	54
of the fourth	54
any of the	54
cotangent of the	54
and to the	54
the measure of	54
the meridian of	54
the table of	54
of the earth	53
sides of the	53
of an inch	53
the other end	53
place of the	53
the other to	53
inclination of meridians	53
altitude of the	53
to the side	53
on the second	53
be less then	53
difference of latitude	53
logarithme of the	53
the side required	52
the same with	52
side opposite to	52
that is to	52
the triangle abc	52
finde the suns	52
angle at a	52
the proportion is	52
case of right	52
foot of the	51
in the third	51
the angle required	51
cosecant of the	51
top of the	51
on the first	51
of the greater	51
in the equal	51
beginning of the	51
the lines of	51
the other two	51
for finding the	51
rest of the	51
that it may	51
of your compasses	51
be in the	50
the stars hour	50
to be a	50
of the moneth	50
of the equinoctial	50
of the lesser	50
let it be	50
of the proportion	50
line of tangents	50
and the side	50
and on the	50
the compasses from	49
is all one	49
either of the	49
wall or cieling	49
the left edge	49
to the third	49
in the limbe	49
the reason of	49
the cube of	48
the product is	48
point of entrance	48
the three sides	48
be greater then	48
of the last	48
the superficial content	48
make a foot	48
latitude of the	48
ought to be	48
as much as	48
the same time	48
the ark of	48
the sun or	48
number thought upon	48
from the north	48
above the horizon	48
the thread laid	48
the first tearm	48
to the end	48
upon the line	47
the side ab	47
then take the	47
in the last	47
the substilar line	47
in the said	47
reason of the	47
of an angle	47
and it is	47
the opposite side	47
if there be	47
the solid content	47
of a square	46
and it will	46
from the first	46
of versed sines	46
end of a	46
to the meridian	46
perpendicular to the	46
and draw the	46
complement of a	46
at the first	46
there is no	46
of the rest	45
and so the	45
of the plane	45
in the center	45
to the distance	45
middle of the	45
the second and	45
north and south	45
the intersection of	45
and at the	45
radius of the	45
in the versed	45
that of the	45
to one of	45
the declination in	45
of the pole	45
is called the	45
in the point	45
the declination of	44
the horizontal line	44
of the sphere	44
in the english	44
is the length	44
there will be	44
then right against	44
the parts of	44
and the second	44
the angle a	44
the thread over	44
the arch of	44
the wall or	44
proportion to the	44
so is to	44
or any other	43
distance to it	43
one foot in	43
to make the	43
find the content	43
the number thought	43
table of the	43
scale of altitudes	43
at the same	43
from the sine	43
and therefore the	43
altitude in the	43
then in the	43
tangent of half	43
from a to	43
the first place	43
parts of a	43
length in feet	43
is greater then	43
quantity of the	43
the remainder is	43
in the meridian	42
by the line	42
of the hipotenusal	42
east and west	42
s a a	42
the radius or	42
first of the	42
intersection of the	42
the sun is	42
may be made	42
feet and inches	42
at the perpendicular	42
measure of the	42
the two first	42
and so of	42
figures of the	42
the first figure	42
you tell us	42
to be d	42
for it is	42
of equal parts	42
to find a	41
a right angle	41
of a line	41
extent from to	41
to the former	41
in the right	41
the cases of	41
the inclination of	41
sine of half	41
of the scale	41
the shadow of	41
the meridian altitude	41
of the clock	41
each of them	41
of the lines	40
come to the	40
and take the	40
the line ab	40
the side opposite	40
keying and markup	40
may be done	40
pole of the	40
not to be	40
any number of	40
by the second	40
number of the	40
from the zenith	40
the third term	40
or in the	40
to the horizon	40
difference between the	40
but if you	40
less then the	40
the same manner	40
is the side	40
of a great	40
there is given	39
of the tangent	39
a great circle	39
when it is	39
all the rest	39
diameter of the	39
how to make	39
find the hour	39
half sum of	39
take out the	39
the foot of	39
it on the	39
or such like	39
the east or	39
you would have	39
made of the	39
it is the	39
to the breadth	39
is to say	39
be required to	39
figure of the	39
the product of	39
in the scale	39
of a triangle	39
axis of the	39
sine of an	39
and so much	39
the description of	38
to the same	38
the fixed piece	38
and if the	38
marked as illegible	38
the suns greatest	38
arch of a	38
the breadth in	38
of these two	38
the points of	38
the logarithmes of	38
be found in	38
by the rule	38
is the analogy	38
the numerator of	38
laid over the	38
a a s	38
characters represented either	38
taken out of	38
and let the	38
either as utf	38
if the sun	38
is the number	38
that is the	38
it be required	38
of the stile	38
of the middle	38
as you see	38
angle at b	38
distance to the	38
represented either as	38
superficial content of	38
declination of the	38
the true time	37
of the sum	37
it shews the	37
content of a	37
right angled spherical	37
and this is	37
help of a	37
content in feet	37
line of contingence	37
so have you	37
is the co	37
from the other	37
extend the compasses	37
and difference of	37
the centre of	37
the second term	37
the manner of	37
it would be	37
as radius or	37
make use of	37
the tangents of	37
a foot of	37
first and second	37
you shall have	37
of north declination	37
in feet and	37
to draw a	37
was to be	36
shadow of the	36
the altitude sought	36
as the co	36
the equal limb	36
of the poles	36
said of the	36
from the right	36
the half of	36
the right angle	36
the other angle	36
is bounded east	36
and the third	36
they may be	36
way from the	36
complements of the	36
drawn from the	36
is the cosine	36
early works to	36
i set down	36
the art of	36
the totall sine	36
laid the same	36
at the beginning	36
finde the hour	36
reach to the	36
part of a	36
divided by the	36
placed in the	36
is given the	36
the angle given	36
of the tower	35
find the angle	35
into equal parts	35
substracted from the	35
the axis of	35
bounded east with	35
line from the	35
opposite to one	35
by reason of	35
shall reach to	35
the latitude and	35
and south with	35
so is s	35
as for example	35
the order of	35
line on the	35
half of the	35
s s a	35
to the diameter	35
into two equal	35
the first side	35
and for the	35
for the hour	35
upon the same	35
of the horizon	35
to the base	35
angle at c	35
of the limb	35
scale of entrance	34
there is a	34
to nearest distance	34
of the work	34
given the side	34
sines and tangents	34
a s s	34
required to find	34
is the first	34
in the fourth	34
right angled triangle	34
in the sines	34
the nature of	34
laid to the	34
the first co	34
the subtense given	34
together with the	34
sought as the	34
half the angle	34
one point of	34
of the diameter	34
which is all	34
that can be	34
two equal parts	34
is that which	34
and that the	34
if there were	34
according to nearest	34
to find an	34
then lay the	34
in all the	33
the pole of	33
find the side	33
with the other	33
i find the	33
by knowing the	33
and by the	33
by the help	33
in the place	33
the double of	33
numerator of the	33
lines on the	33
must needs be	33
description of the	33
with the meridian	33
the circumference of	33
the first case	33
in the next	33
of the subtendent	33
half the difference	33
sun or stars	33
and so is	33
to be divided	33
is divided into	33
line of versed	33
from the pole	32
the price of	32
that in all	32
to all the	32
divided into two	32
the uses of	32
a streight line	32
the fiducial edge	32
if the given	32
the area of	32
and the line	32
the turning sight	32
it must be	32
the stiles height	32
from the substile	32
of the right	32
to the number	32
of any two	32
of the stars	32
the side bc	32
the thread and	32
the true hour	32
to the next	32
foot of timber	32
and the like	32
the middle part	32
you may see	32
uses of the	32
shall shew the	32
finding the hour	32
given in inches	32
you should have	32
the description and	32
being added to	32
the side ac	32
the two sides	31
a clock hour	31
and it shall	31
in this example	31
third part of	31
more then the	31
nearest distance from	31
comprehendeth all those	31
suns distance from	31
there may be	31
subtense of degrees	31
nature of the	31
will shew the	31
side sought as	31
an angle of	31
be given the	31
of the object	31
the base of	31
the poles of	31
number of degrees	31
second and third	31
the scale and	31
are equal to	31
the terms of	31
circle of the	31
the head of	31
the thred to	31
the azimuth of	31
the altitude in	31
the elevated pole	31
find an angle	31
angled spherical triangles	31
be placed in	31
the next place	31
from the beginning	31
lesse then the	31
the fourth proportional	31
of that arch	31
whose diameter is	30
to that of	30
of the substile	30
the breadth of	30
being multiplied by	30
the difference between	30
is the distance	30
the sum is	30
to the fourth	30
suns altitude at	30
the square root	30
to one another	30
is a line	30
on the quadrant	30
thred to the	30
then i say	30
in this manner	30
segments of the	30
to the line	30
because of the	30
which you may	30
the common radius	30
sines from the	30
in the scheme	30
radius is to	30
it is to	29
the first to	29
be the same	29
thread laid over	29
you shall finde	29
the root of	29
will not be	29
altitude or depression	29
sides of a	29
latitude of london	29
two right angles	29
may be drawn	29
to find which	29
to the said	29
the angles of	29
and the opposite	29
leg to the	29
the knowledge of	29
towards the right	29
and use of	29
be divided into	29
toward the end	29
sun hath d	29
there be given	29
the other sides	29
what is the	29
thread over the	29
in proportion to	29
extent at the	29
have you the	29
the first differences	29
one of these	29
to know the	29
there be a	29
find the other	29
a number of	29
to the complement	29
that in the	29
is the complement	29
of this chapter	29
have the same	29
points of the	29
the suns distance	29
finde the angle	29
of the hypothenusal	29
root of the	29
product of the	29
for if you	29
for the first	28
right sine of	28
the fourth term	28
draw the hour	28
scale and the	28
there must be	28
which shall be	28
in the lesser	28
product will be	28
multiplied by the	28
the cosecant of	28
the second arch	28
the logarithms of	28
the poles elevation	28
for the latitude	28
to be understood	28
poles of the	28
and you shall	28
to the center	28
ark of difference	28
counted from the	28
from the east	28
and then it	28
the other way	28
of the table	28
chains and links	28
the third difference	28
the houre of	28
set one point	28
and the first	28
as for the	28
then a semicircle	28
find the time	28
by its resolver	28
you will find	28
in the evening	28
suns greatest declination	28
fourth part of	28
of sines from	28
the right ascension	28
the complements of	28
the case of	28
as if it	28
and a half	28
will find the	28
at the point	28
when you have	27
angles of the	27
right against the	27
to find how	27
scale of hours	27
as you can	27
to the cotangent	27
centre of the	27
and you have	27
the last figure	27
the center a	27
line parallel to	27
it is in	27
azimuth of the	27
the denominator of	27
line of latitudes	27
in respect of	27
the north pole	27
the two places	27
so of the	27
and all the	27
and the complement	27
so much the	27
a quarter of	27
to be placed	27
azimuth in the	27
and the length	27
to the inches	27
in the quadrant	27
the degrees of	27
to secant of	27
represented by the	27
the angle b	27
the said ark	27
the work is	27
of the half	27
of the ecliptick	27
upon the point	27
parallel of declination	27
which in the	27
every one of	27
of the style	27
between the scale	27
the first operation	27
are in the	27
that there is	27
it be a	27
the quadrant of	26
all the angles	26
set down the	26
the complement thereof	26
for the angle	26
cube of the	26
by way of	26
is required to	26
in the end	26
to the given	26
and the product	26
and by its	26
one to another	26
and lay the	26
by the third	26
the former extent	26
is the content	26
the second difference	26
towards the left	26
so shall the	26
true time of	26
rising and setting	26
the same as	26
all the squares	26
the halfe of	26
the altitude is	26
suns azimuth from	26
and the given	26
degree of the	26
level of the	26
to the declination	26
which will be	26
the second differences	26
then is the	26
under the line	26
of an ark	26
d in the	26
by a line	26
out of a	26
you have a	26
as it were	26
as is to	26
which are the	26
to the height	26
any one of	26
to shew the	26
if you would	26
by the th	26
is the second	26
on the rule	26
in any latitude	26
a b c	26
lay a ruler	26
set to the	26
and set the	26
the right sine	26
be added to	26
being divided by	26
greater than the	26
sine of a	26
the excesse of	26
the third tearm	26
a s a	26
and upon the	26
and the remainder	26
of natural sines	26
tangent of an	26
it from the	25
to the rectangle	25
sines on the	25
for in the	25
of the co	25
the same in	25
sine of ab	25
use of this	25
to the greater	25
then it is	25
to measure a	25
by how much	25
on the limb	25
and laying the	25
of the opposite	25
the proportion will	25
are of the	25
for the suns	25
distant from the	25
of a word	25
of a foot	25
so that it	25
arch of the	25
to the whole	25
because it is	25
is the greater	25
be equall to	25
i multiply the	25
the point a	25
to the suns	25
compasses from the	25
describe the arch	25
and you will	25
found on the	25
of the next	25
subtense of the	25
the loose piece	25
hour from the	25
of which is	25
of the great	25
and those which	25
for any other	25
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line of pence	18
by the denominator	18
semidiameter of the	18
is nothing else	18
the content required	18
and a halfe	18
and foot long	18
and the rest	18
must be taken	18
the weight of	18
the second mood	18
the altitude at	18
the a clock	18
much the more	18
given to be	18
the inhabitants are	18
and the horizon	18
a man may	18
and the sum	18
second and first	18
d n d	18
and extend the	18
to perform which	18
and set off	18
for the other	18
tangent of a	18
i say then	18
the days of	18
the people are	18
proportion will be	18
by the length	18
secant complement of	17
for then the	17
left edge of	17
that we may	17
or parts of	17
angle at p	17
and in this	17
be less than	17
foot of that	17
figures in the	17
ruler to the	17
is the logarithm	17
enter one foot	17
in the beginning	17
given to finde	17
for the third	17
will be necessary	17
length in inches	17
the second is	17
to two right	17
of the cylinder	17
the reclination inclination	17
to give the	17
then the complement	17
the first arch	17
d and e	17
at that gage	17
and part of	17
derived from the	17
the point d	17
then if you	17
number of inches	17
of the verticall	17
the tenet of	17
the rate of	17
keeping the sector	17
the vertical altitude	17
in the fifth	17
in the arch	17
they are to	17
the th of	17
first of march	17
of the shadow	17
of a right	17
find how much	17
in the year	17
may be taken	17
the hours of	17
place one foot	17
line drawn from	17
from the next	17
to the reader	17
then on the	17
how much the	17
the greater sine	17
the second part	17
at per cent	17
each of these	17
many of the	17
length on the	17
from the former	17
so the co	17
i told you	17
and so to	17
ark in the	17
it cannot be	17
right angled sphoerical	17
and divide the	17
through the sights	17
over the secant	17
lines drawn from	17
the measuring of	17
should have been	17
is said to	17
same with the	17
they are of	17
in ready money	17
under the first	17
the horizontal dial	17
because they are	17
will be to	17
in the annexed	17
the figure of	17
and consequently the	17
work proportions in	17
to the s	17
the extent of	17
ark of the	17
be the true	17
sector at that	17
their aggregate is	17
beyond the center	17
the equality of	17
the other parts	17
to be drawn	17
of the week	17
circumference of a	17
so if the	17
the angle comprehended	17
setting one point	17
the plot of	17
hath to the	17
the suns true	17
and if you	17
divided into equal	17
before or after	17
a foot long	17
the tropick of	17
of the cases	17
the diameter in	17
sine to the	17
drawn on the	17
the hypothenuse ac	17
and the contrary	17
the same number	17
the compasses in	17
and may be	17
the second chapter	17
the gauge point	17
hath been said	17
that the same	17
affection of the	17
fall a perpendicular	17
number in the	17
at in the	17
a ruler to	17
of the figure	17
set on the	17
being substracted from	17
the work of	17
you may by	17
in the upper	17
substile from the	17
the azimuth in	17
of the eye	17
altitudes on all	17
the left is	17
that extent at	17
to be observed	17
a whole number	17
the south pole	17
from the length	17
i multiply by	17
of the needle	17
of sines on	17
the latitude is	17
from the half	17
if both the	17
your line of	17
the same reason	17
draw the ark	17
the obtuse angle	17
from c to	17
end of it	17
if you take	17
the winter ecliptick	17
below the line	17
be the tangent	17
that it was	17
the third case	17
original in the	17
upon the plain	17
as hath been	17
lines of sines	17
of the subtense	17
to the sum	16
the reflected hour	16
the variety of	16
second mood of	16
lesse then a	16
of that star	16
by the pen	16
the whole number	16
line in the	16
the left side	16
the value of	16
the sun will	16
point to the	16
so that one	16
the suns going	16
degrees on the	16
the base ab	16
divide the product	16
being laid the	16
on the center	16
foot of this	16
the arithmeticall complement	16
pair of compasses	16
half the complement	16
a circle of	16
head of the	16
the prime cathetopposite	16
quotient will be	16
proceed to the	16
the place where	16
content of any	16
the other is	16
of the length	16
the same radius	16
sine of ac	16
if the declination	16
so as to	16
sine of any	16
the direct position	16
of the rumb	16
azimuth from south	16
making of the	16
the natural sines	16
so for any	16
of south declination	16
to shew how	16
and measure it	16
the angle acb	16
to be demonstrated	16
the said angle	16
the perpendicular falleth	16
the declination is	16
horizontal line of	16
then the former	16
now to find	16
that a man	16
which is in	16
them to be	16
the lines on	16
the demonstration of	16
s a s	16