Response in the Living and Non-LivingBose, Jagadis Chandra
Science
Response in the Living and Non-Living
Bose, Jagadis Chandra
Electrophysiology; Fatigue; Irritability
[Illustration: FIG. 45.--ACTION OF CHLORAL HYDRATE ON THE RESPONSES OF
LEAF-STALK OF CAULIFLOWER
Vibration of 25 deg. at intervals of one minute.]
[Illustration: FIG. 46.--ACTION OF FORMALIN (RADISH)]
#Response unaffected by variation of resistance.#--In order to bring out
clearly the main phenomena, I have postponed till now the consideration
of a point of some difficulty. To determine the influence of a reagent
in modifying the excitability of the tissue, we rely upon its effect in
exalting or depressing the responsive E.M. variation. We read this
effect by means of galvanometric deflections. And if the resistance of
the circuit remained constant, then an increase of galvanometer
deflection would accurately indicate a heightened or depressed E.M.
response, due to greater or less excitability of tissue caused by the
reagent. But, by the introduction of the chemical reagent, the
resistance of the tissue may undergo change, and owing to this cause,
modification of response as read by the galvanometer may be produced
without any E.M. variation. The observed variation of response may thus
be partly owing to some unknown change of resistance, as well as to that
of the E.M. variation in response to stimulus.
We may however discriminate as to how much of the observed change is due
to variation of resistance by comparing the deflections produced in the
galvanometer by the action of a definite small E.M.F. before and after
the introduction of the reagent. If the deflections be the same in both
cases, we know that the resistance has not varied. If there have been
any change, the variation of deflection will show the amount, and we can
make allowance accordingly.
I have however adopted another method, by which all necessity of
correction is obviated, and the galvanometric deflections simply give
E.M. variations, unaffected by any change in the resistance of the
tissue. This is done by interposing a very large and constant resistance
in the external circuit and thereby making other resistances negligible.
An example will make this point clear. Taking a carrot as the vegetable
tissue, I found its resistance plus the resistance of the
non-polarisable electrode equal to 20,000 ohms. The introduction of a
chemical reagent reduced it to 19,000 ohms. The resistance of the
galvanometer is equal to 1,000 ohms. The high external resistance was
1,000,000 ohms. The variation of resistance produced in the circuit
would therefore be 1,000 in (1,000,000+19,000+1,000) or one part in
1,020. Therefore the variation of galvanometric deflection due to change
of resistance would be less than one part in a thousand (cf. fig. 49).
Public-domain text, read in full here on John Shaqi.
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