I take the length of an undulation of the yellow rays, which are

the most brilliant of the spectrum, and of which the dark and light

stripes consequently coincide with the darkest and brightest stripes

of the fringes produced by white light, which is commonly employed

in these experiments, both because of its greater brightness, and

because of the more marked character which it gives to the central

stripe, so as to prevent any other from being mistaken for it.

It was an apparatus of this kind that Mr. ARAGO and myself employed

for measuring the difference of the refractive powers of dry air, and

of air saturated with moisture at 80° F., which is so small, that it

would escape every other method of observation, because the greater

refractive power of aqueous vapour is almost exactly compensated

by the less specific gravity of moist air. But, in the generality

of cases, the slightest mixture of one vapour or gas with another

produces a considerable displacement in the fringes: and if we had

a series of experiments of this kind, made with care, the apparatus

might become a valuable instrument of chemical analysis.

[To be continued.]

iii. _Remarks on the Action of_ CORPUSCULAR FORCES. _In a Letter to_

Mr. POISSON.

My dear Sir,

I am very glad to see that you have been applying your analytical

powers to the investigation of the acustical effects of corpuscular

forces, and that, among many more refined determinations, you, have

confirmed several of the results relating to sounding bodies, which

were published twenty years ago in my Lectures on Natural Philosophy:

though they were generally such as might have been derived from

the calculations of Bernoulli and Euler; which I attempted in some

[p449] measure to simplify by the introduction of the element which

I called the _Modulus of Elasticity_ of each substance. You have

very properly observed that it is often difficult to represent the

combination of these corpuscular forces by an integral, since in many

practical cases the integral must vanish, where it would naturally be

applied to the phenomena: and, from similar considerations, I trust

you will be prepared to admit the objections that I made long ago,

to the reasoning of your great predecessor, Mr. Laplace, to whose

station in the mathematical world you appear so eminently qualified

to succeed.

The equation, which may be called final, in Mr. Laplace’s Supplement

to the Xth Book, p. 47, is _Q_ cos. (ω−θ) = (2ς−ς′) _K_ sin. θ. Now

this, in my opinion, is a perfect _reductio ad absurdum_: for _Q_

must _always_ be _incomparably_ less than _K_; the attraction of

the particles lying between a cylinder and its tangent plane being

_always_ infinitely less than that of the particles in an angular or

prismatic edge: or if this were denied in general, it would obviously

become true when the cylinder itself becomes a plane, and _Q_

vanishes altogether; which will always be the state of the problem,

when the surface of the solid is so inclined to the horizon, that the

surface of the fluid may remain horizontal, the appropriate angle of

contact being unaltered in these circumstances, as it is easy to show

by making the experiment with mercury.

I entreat you to consider this objection with patient attention, and

to tell me if you can find any arguments to supersede it. I would

also presume to ask your opinion of my own method of deducing the

force of capillarity from the elementary attractions and repulsions

of bodies, at the end of my Illustrations of the Celestial Mechanics,

Art. 382; Appendix A, p. 329 to 337. The volume is in the Library

of the Academy; or I should have taken the liberty of sending you a

copy, as an inadequate return for so many valuable communications

with which you have had the kindness to favour me.

Believe me always, dear Sir,

Very truly yours,

* * * *

_London_, 18 _Nov._ 1827.

[p450]

iv. _Calculations of_ LUNAR PHENOMENA. _By_ THOMAS HENDERSON, Esq.

----------------------------------------------------------------------+

Principal LUNAR OCCULTATIONS of the Fixed Stars in the |

Months of January, February, March, and April, 1828; calculated |

for the Royal Observatory at Greenwich. |

---------+---------------+------+--------------+-------------+--------+

| | | Immersion and| Apparent |Point of|

Date. | Names of |Magni-| Emersion. |Difference of| Moon’s |

| Stars. |tude. | Mean Time. |Declination. | Limb. |

---------+---------------+------+--------------+-------------+--------+

| | | H. M. S. | ′ * ″ | ° |

Jan. 4|κ Cancri | 5.6 |Imm. 10 51 43 | 13 18 S. | 172 R. |

| | |Em. 11 44 48 | 7 19 S. | 91 R. |

31|α^1 Cancri | 6 |Imm. 11 14 52 | 7 45 S. | 134 L. |

| | |Em. 12 35 56 | 2 19 N. | 88 R. |

" |κ Cancri | 5.6 |Imm. 18 38 0 | 0 58 N. | 47 L. |

| | |Em. Under | Horizon. | |

Feb. 7|α^2 Libræ | 3 |Imm. 20 29 54 | 1 35 S. | 69 L. |

| | |Em. 21 37 54 | 4 33 N. | 107 R. |

22|δ^3 Tauri | 5 |Imm. 7 0 9 | 3 47 S. | 90 L. |

| | |Em. 8 16 39 | 6 34 S. | 146 R. |

28|ω Leonis | 6.7 |Imm. 11 24 25 | 14 57 S. | 165 L. |

| | |Em. 12 3 15 | 9 17 S. | 145 R. |

March 10|ρ^1 Sagittarii | 5 |Imm. 16 14 54 | 4 24 N. | 105 L. |

| | |Em. 17 20 39 | 1 25 N. | 62 R. |

23|u Geminorum | 5.6 |Imm. 8 4 36 | 2 48 N. | 55 L. |

| | |Em. 9 18 11 | 7 46 N. | 94 R. |

24|k Geminorum | 5 |Imm. 9 12 5 | 3 53 S. | 78 L. |

| | |Em. 10 28 34 | 3 55 N. | 111 R. |

26|κ Cancri | 5.6 |Imm. 7 41 25 | 7 6 S. | 132 L. |

| | |Em. 9 3 38 | 3 14 N. | 83 R. |

April 2|ν^1 Libræ | 6 |Imm. 14 7 43 | 12 43 N. | 38 L. |

| | |Em. 14 34 56 | 15 49 N. | 10 R. |

|ν^2 Libræ | 6.7 |Imm. 13 58 36 | 2 1 S. | 99 L. |

| | |Em. 15 13 58 | 6 19 N. | 76 R. |

29|α^1 Libræ | 6 |Imm. 16 15 38 | 14 48 S. | 126 L. |

| | |Em. 16 48 16 | 11 55 S. | 174 R. |

|α^2 Libræ | 3 |Imm. 16 33 5 | 15 54 S. | 145 L. |

| | |Em. 16 43 5 | 15 3 S. | 162 L. |

---------+---------------+------+--------------+-------------+--------+

The fifth column shows the apparent difference of declination

between the Star and Moon’s centre at the immersion and emersion;

the letters N and S denoting the Star to be north or south from the

Moon. The sixth or last column shows the point of the Moon’s limb

where the immersion and emersion take place, reckoning from the

vertex or highest point; the letters L and R signifying to the left

hand or right hand of the observer.

An error of 11 seconds in the computed difference of declination

between the Moon and Star, will be sufficient to convert the

expected Occultation of α^2 Libræ, on 29th April, into an Appulse;

and a less error will considerably affect the times and places of

immersion and emersion.

[To be continued.]

+----------------------------------------------------------------------+

[p451]

+----------------------------------------------------------------------+

ELEMENTS for computing the ECLIPSES of the SUN and OCCULTATIONS of

the PLANETS by the Moon, in the Year 1828.

Conjunction in Diff. Relat Relative ☉ or Pla ☉ or Pla

A. R. Apparent Dec. ive Orb. Ang. net’s A. net’s N.

Time. H. M. R. at ☌ P. D. at ☌

☽ D. H. M. S. ′☽ ″ ′ ″ ° ′ H. M. S. ° ′ ″

♃ Jan. 11 10 47 11 21 1 S. 34 6 S. 76 58 E. 14 35 47 104 2 30

♂ Jan. 11 16 40 36 4 29 N. 33 14 S. 78 4 14 49 29 105 12 34

♃ Feb. 7 22 17 54 5 44 N. 33 26 S. 77 35 14 46 40 104 48 7

♃ Mar. 6 4 48 7 16 46 N. 33 29 S. 77 47 14 49 7 104 53 57

♃ April 2 8 6 49 9 6 N. 34 12 S. 77 26 14 42 44 104 21 7

☉ April 13 21 23 53 8 50 N. 31 23 N. 74 7 1 30 20 80 32 14

♃ April 29 10 49 53 9 3 S. 34 50 S. 76 40 14 30 21 103 22 5

☿ May 12 8 58 41 7 44 N. 27 31 N. 78 28 2 30 50 76 35 6

♃ May 26 14 58 46 20 58 S. 34 38 S. 75 54 14 17 53 102 23 57

♃ June 22 21 27 33 14 27 S. 33 40 S. 75 26 14 11 5 101 55 51

♀ July 13 12 0 30 68 43 S. 30 15 S. 76 50 8 55 0 76 17 27

♃ July 20 6 18 33 10 12 N. 32 33 S. 75 28 14 12 35 102 11 28

♃ Aug. 16 17 18 6 44 49 N. 31 50 S. 75 59 14 22 10 103 7 21

♀ Sept. 5 3 7 12 4 10 S. 28 8 S. 78 3 8 13 4 75 7 21

☉ Oct. 8 12 23 35 6 39 S. 29 6 S. 73 2 12 57 44 96 10 27

♀ Dec. 3 13 30 46 39 10 S. 29 39 S. 75 23 14 3 58 100 19 38

Conjunction in A. Nearest Time of { ☉ or Planet’s }

R. Apparent Time. Approach. nearest Horary Motion Semi- Hor.

Approach, in A. in N. diam- Par.

Apparent R. in P. D. eter

Time. Time.

☽ D. H. M. S. ′ ″ D. H. M. S. SEC. ″ ″ ″

♃ Jan. 11 10 47 11 20 28 11 10 38 51 + 1·3 + 6 17 2

♂ Jan. 11 16 40 36 4 23 11 16 42 16 + 5·9 + 27 3 5

♃ Feb. 7 22 17 54 5 36 7 22 20 7 + 0·6 + 2 18 2

♃ Mar. 6 4 48 7 16 23 6 4 54 29 − 0·2 − 1 20 2

♃ April 2 8 6 49 8 53 2 8 10 18 − 0·9 − 4 21 2

☉ April 13 21 23 53 8 30 13 21 19 16 + 9·2 − 54 958 9

♃ April 29 10 49 53 8 48 29 10 46 17 − 1·2 − 6 22 2

☿ May 12 8 58 41 7 35 12 8 55 19 +19·8 −119 3 7

♃ May 26 14 58 46 20 20 26 14 49 55 − 0·9 − 4 21 2

♃ June 22 21 27 33 13 59 22 21 21 5 − 0·3 − 1 20 2

♀ July 13 12 0 30 66 55 13 11 29 28 − 3·4 + 22 26 27

♃ July 20 6 18 33 9 53 20 6 23 16 + 0·5 + 3 18 2

♃ Aug. 16 17 18 6 43 29 16 17 38 31 + 1·2 + 6 17 2

♀ Sept. 5 3 7 12 4 5 5 3 5 22 + 5·8 − 1 18 19

☉ Oct. 8 12 23 35 6 21 8 12 19 35 + 9·2 + 57 963 9

♀ Dec. 3 13 30 46 37 54 3 13 10 46 +11·5 + 61 7 8

The places of the Sun and Moon have been taken from the Nautical

Almanac, those of Mercury from Lindenau’s Tables, and those of the

other Planets from Schumacher’s Ephemeris.——The sign + denotes the

motion in A. R. to be direct; the sign −, retrograde. The sign +

denotes the motion in N. P. D. to be towards the South; the sign −

towards the North.——None of the preceding Conjunctions will prove

to be an Eclipse or Occultation visible at Greenwich.

+----------------------------------------------------------------------+

[p452]

+-----------------------------------------+

Apparent Distance of Jupiter’s Satellites

from Jupiter’s Centre, at his Conjunctions

in A. R. with the Moon.

+------------+----------+-----------------+

Date. Satellite. Distance.

+------------+----------+-----------------+

1828. ′ ″

+------------+----------+-----------------+

January 11 I. 1 14 East

II. 0 51 ----

III. 4 16 West

IV. 2 21 ----

February 7 I. 1 6 West

II. 2 40 East

III. 2 16 West

IV. 4 27 ----

March 6 I. 1 51 East

II. 2 24 West

III. 3 14 East

IV. 8 44 ----

April 2 I. 1 44 West

II. 0 15 ----[A]

III. 4 58 East

IV. 7 30 West

29 I. 0 14 West[B]

II. 2 51 East

III. 0 32 West

IV. 1 6 East

May 26 I. 1 44 East

II. 3 8 West

III. 5 15 ----

IV. 6 38 East

June 22 I. 1 59 West

II. 0 4 East[C]

III. 3 10 West

IV. 8 56 ----

July 20 I. 1 51 East

II. 2 50 ----

III. 1 55 ----

IV. 4 51 ----

August 16 I. 1 43 West

II. 1 12 ----

III. 4 21 East

IV. 1 53 ----

+------------+----------+-----------------+

A: On Jupiter’s disk. B: Eclipsed.

C: On Jupiters disk.

These Configurations have been computed

from De Lambre’s Tables.

+-----------------------------------------+

[p453]

MISCELLANEOUS INTELLIGENCE.

I. MECHANICAL SCIENCE.

1. _On the Adhesion of Screws_.—The following results, respecting the

force necessary to draw iron screws out of given depths of wood, are

by Mr. Bevan, and should be placed by the side of those he has given

with regard to nails[128].

“The screws I used were about two inches in length, 0.22 diameter at

the exterior of the threads, 0.15 diameter at the bottom, the depth

of the worm or thread being 0.035, and the number of threads in one

inch = 12. They were passed through pieces of wood exactly half an

inch in thickness, and drawn out by the weights specified in the

following table:

Dry beech 460 pounds

Do. Do. 790

Dry sound ash 790

Dry oak 760

Dry mahogany 770

Dry elm 655

Dry sycamore 830

“The weights were supported about two minutes before the screws were

extracted.

“I have also found the force required to draw similar screws out of

deal and the softer woods about half the above.

“From which we may infer as a rule to estimate the _full_ force

of adhesion, in hard wood . . . 200.000 _d_ δ _t_ = _f_,

and in soft wood . . . 100.000 _d_ δ _t_ = _f_,

_d_ being the diameter of the screw; δ the depth of the worm

or thread; and _t_ the thickness of the wood into which it is

forced;—all in inches; _f_ being the force in pounds to extract the

same.” We may, from the above experiments, observe the approximation

to perfection in the art of screw making; for had the screw been

greater in diameter, there would have been a waste of material, or

had it been less, it would not have been sufficiently strong, which

may be proved as follows: the cohesion of wrought iron has been

found, from a number of experiments, to be about 43000 lbs. per

cylindrical inch; and as the smallest diameter of screw used in my

experiment was 0.15, it would have been torn asunder by a force of

about 968 lbs.; or if the hard wood had been about 5/8 of an inch

thick into which it had been screwed, the screw would have been

broken instead of forcing its passage out of the wood.—_Phil. Mag. N.

S._ ii. 291.

FOOTNOTE:

[128] See page 360, vol. xvii. of the former series of this Journal.

2. _Improvement in Steam-engines_.—According to the valuable records

kept of the duty of the steam-engines at the mines in Cornwall,

a most important improvement has been effected in two [p454]

instances, of engines erected by Captain Samuel Grose; dependent

entirely upon attention to the smaller details of the machines. The

best engines, heretofore, had not done more than raise forty millions

of pounds of water one foot high, by each bushel of coals consumed,

except indeed upon short occasions. In one of the cases in question,

an engine at Wheal Hope, of sixty-inch cylinder, working single as

usual, the duty rose to fifty, fifty-four, and fifty-five millions of

pounds; and in the other, an engine of eighty-inch cylinder, at Wheal

Towan, the duty rose in

April 61,877,545

May 60,632,179

June 61,762,210

July 62,220,820

August 61,764,166

thus exceeding by nearly fifty per cent. what had been effected

before that time.

3. _Improved Clock_.—Among the articles displayed at the first

National Exhibition of the Objects of Arts and Industry, at

Neufchatel, Switzerland, last year, was a clock made by F. Houriet,

of Locle; in which steel was used only in the main springs and in the

axes of the moveable parts; all the other parts were in brass, gold

alloy, and white gold. The number of pieces in gold, gold and silver,

gold and platina, is sixty-two: all the pivots turn on jewels, and

the functions of the free escapements are effected also by means of

pallets in precious stones. It had been supposed that the escapements

and the spiral spring not being of steel, inconvenience would result

from the smaller degree of elasticity, but numerous trials with

favourable results have removed the objection; and it appears that

gold, hardened either by hammering or other means, is more elastic

than hardened and untempered steel. The clock had gone for six days,

exposed to the contact of a magnet competent to lift twenty-five or

thirty pounds, without suffering any derangement.—_Rév. Ency._

4. _Method of dividing Glass by Friction_.—The following method is

described by Dr. Hare: “Some years ago Mr. Lukin showed me that a

small phial or tube might be separated into two parts, if subjected

to cold water after being heated by the friction of a cord made to

circulate about it, by two persons alternately pulling in opposite

directions. I was subsequently enabled to employ this process in

dividing large vessels of four or five inches in diameter, and

likewise to render it in every case more easy and certain by means

of a piece of plank forked like a boot-jack, and also having a

kerf cut by a saw, parallel to and nearly equidistant from the

principal surfaces of the plank, and at right angles to the incisions

productive of the fork.

“By means of the fork, the glass is easily held steadily by the

hand of one operator; by means of the kerf, the string, while

[p455] circulating about the glass, is confined to the part where

the separation is desired. As soon as the cord smokes, the glass is

plunged in water, or if too large to be easily immersed, the water

must be thrown upon it; the latter method is always preferable when,

upon immersing the body, the water can reach the inner surface.

As plunging is the most effectual method of employing the water

in the case of a tube, I usually close the end which is to be

immersed.”—_Silliman’s Journal_, xiii. 7.

5. _Use of Soapstone in diminishing Friction_.—In a letter to

Professor Silliman upon this subject, Mr. E. Bailey of Boston, says,

“I understand the Soapstone has been used for this purpose in the

extensive manufactories at Lowell, for about two years, and with

great profit and success. Besides answering the purpose to which it

is applied very much better than any other substance that can be

procured, it saves a great deal of trouble and expense. It is first

thoroughly pulverized, and then mixed with oil, tallow, lard, or

tar, whichever may be the best adapted to the use for which it is

designed. It is of course important to procure that which is free

from _grit_, and it can be purified in a good degree by mixing the

powder with oil, and decanting it after it has stood a few minutes.

The heavier particles will form a sediment to be rejected. It is used

in all kinds of machinery where it is necessary to apply any unctuous

substance to diminish friction, and it is said to be an excellent

substitute for the usual composition applied to carriage-wheels.”

Some idea of the value of soapstone thus applied, may be formed from

the following fact communicated by D. Moody, Esq., the superintendent

of the tar-works on the mill-dam near this city. Connected with

the rolling machine of that establishment, there is a horizontal

balance-wheel, weighing _fourteen tons_, which runs on a step of

five inches diameter, and makes from seventy-five to one hundred

revolutions in a minute. About one hundred tons of iron are rolled in

this machine in a month; yet the wheel has sometimes been used from

three to five weeks without inconvenience, before the soapstone has

been renewed. The superintendent thinks, however, that it ought to be

more frequently employed.

“The use of soapstone was discovered at Lowell. It has been

said never to fail in producing the desired result when applied

to machinery which had began to be heated, even in those

cases when nothing else could be found that would answer the

purpose.”—_Silliman’s Journal_, xiii. 192.

6. _On peculiar Physical Repulsions, by_ M. Saigey.—I intend to give

in this bulletin the description of a very simple apparatus, by means

of which I have made many experiments, which have conducted me to the

following results:—

i. All bodies exert between themselves a feeble repulsive action in

ordinary circumstances. The repulsion between bismuth and [p456]

antimony and the poles of a magnetic needle, is a case of this

general law, and is not due to magnetism. Nor is it magnetism which

occasions the direction of needles formed of other substances than

iron, announced lately by M. Becquerel.

ii. A very marked attraction may be observed between a cold and a

heated body, or between two bodies of different temperature, whether

screens be interposed or not.

iii. The metallic plates in the Cabinet de Physique de Paris,

intended for the repetition of M. Arago’s experiments on magnetism by

rotation, contain more or less of iron capable of attracting a very

mobile magnetic needle. These plates, and those of M. Arago, were

made by the same person and from the same materials.

iv. I believe that, in many cases, results obtained without the

appreciable developement of magnetism or electricity, have been

attributed to these powers; and from well-proved experiments I shall

deduce new results relative to the diurnal variation of the needle,

the direction of the plumb-line and the density, temperature and

attraction of the planetary masses.—_Bull. Univ._ A. viii. 287.

7. _On the Magnetic Effects of Metals in Motion_.—M. Seebeck has

endeavoured to determine the effects of various metals in diminishing

the oscillations of a magnetic needle 2-1/8 inches in length, and

suspended by a silk fibre three lines distant from and above the

plates. The oscillations were counted from an amplitude of 45° to 10°.

116 oscillations above a plate of marble

112 layer of mercury 2 lines in thickness.

106 plate of bismuth 2 "

94 platina 0.4 "

90 antimony 2.0 "

89 lead 0.75 "

89 gold 0.2 "

71 zinc 0.5 "

68 tin 1.0 "

62 brass 2.0 "

62 copper 0.3 "

55 silver 0.3 "

6 iron 0.4 "

It is also stated that he has found, from experiments, that by

alloying such metals as are magnetic, like iron, nickel, and cobalt,

with other metals, which like antimony diminish the magnetic force,

alloys are obtained entirely neutral in their effects; thus the

alloys formed by four of antimony with one of iron, three of copper

with one of antimony, and two of copper with one of nickel, produce

no diminution of the number of oscillations, these amounting to 116

as with the plate of marble. These three alloys are, therefore, the

best for the manufacture of compasses, those of copper and nickel

being the most malleable.—_Annal. des Phy. 1826. Bull. Univ._ A.

viii. 136. [p457]

8. _Duration of the Effects of Light upon the Eye_.—M. Plateau of

Liege has endeavoured to determine the length of time during which

the impression of certain luminous rays upon the eyes remains; and

has given the following results:

Flame 0″.242

Ignited Charcoal 0″.229

White 0″.182

Blue 0″.186

Yellow 0″.173

Red 0″.184

9. _On the Measurement of the Intensity of Light, by_ M. Peclet.—A

very usual photometrical process is to interpose an opaque body

between a white screen and the two lights to be measured, and to move

the latter until the shadows produced are of equal intensity; the

intensity of the lights being then as the square of their distances

from the shadows they illuminate. Sometimes a translucent body, as

unpolished glass or oiled paper, is used in place of an opaque one,

the shades produced by transmission being observed.

In both these methods, the apparent intensity of the shadow varies

with the position of the observer. If the shadows are equal when

observed from a point perpendicular to the white screen at the middle

of the distance of the two shades, they will be no longer so on

removing from that position, and the shadow nearest to the observer

will always appear the darkest. These apparent variations are greater

as the shadows are farther apart, or with reflected shadows as the

screen is smoother, or with transmitted shadows as the interposed

obstacle is more diaphanous.

The explanation given of this fact is, that unpolished opaque bodies,

like paper, plaster, &c. never disperse the light incident upon them,

in an uniform manner, more rays passing in the direction in which

regular reflexion would take place, than in any other. Hence, when

two equal shadows are produced upon such a surface, either by two

equal lights at equal distances, or by two unequal lights at unequal

distances; the shadow nearest to the observer must necessarily appear

deeper than the other, because it is enlightened by the nearest

light, the rays from which are reflected in greatest abundance away

from the observer; and, on the contrary, the shadow further from the

observer should appear lightest, because the rays which fall on it

from the furthest light are reflected in greatest abundance towards

the side on which the observer stands. The reason, also, why the

effect is greater as the shadows are further apart is evident; and

why in every case it is reduced to nothing when the observer is in

a plane perpendicular to the screen and equidistant from the two

shadows.

From these facts and explanations it may be concluded, that, in all

photometrical measurements by reflected shadows, the screens should

have all smoothness removed from them, and the two [p458] shadows

brought as near together as possible, and even made to touch or

over-lap; or that, when this cannot be done, the observation should

be made from a point equidistant from the two shadows. As to the

shadows by transmission, the apparent variations of intensity are so

great for small changes in the position of the eye, as to render the

method altogether inapplicable.—_Bull. Univ._ A. viii. 248.

10. _On the apparent Decomposition of White Light by a Reflecting

Body when in Motion_.—The following experiment is described in the

MSS. of M. Benedict Prevost and published by M. P. Prevost. A ray

of solar light being introduced into a darkened chamber, is to have

a square piece of white paper about two inches in the side, passed

across it perpendicularly to the direction of the ray. The light

reflected by the paper, instead of being white, will present a small

white central portion, surrounded by the seven principal colours,

nearly in the order of the prismatic spectrum. When a red surface is

used instead of a white one, the decomposition of the light is still

more complete. When the paper has a slight blue tint, the effect

is less perfect than with the white paper. With a black surface no

colours appear, but a sort of smoky shade towards the middle. A

single passage of the paper is sufficient, but it is necessary that

it pass entirely through the ray, no part remaining in it.—_Bib.

Univ._—_Bul. Univ._ A. viii. 248.

The Quarterly Journal of Science, Literature and the Arts, July-December, 1827 · 第 44 / 51 段