improbable.If increases, I, and dec

improbable.
If increases, I, and decreases, D, occur random
ly, the sequence of observed I's and D's would
have random order. A run of I's (or D's) is a
sequence (perhaps consisting of one element) of
adjacent I's (or D's) which cannot be lengthened;
i.e., the total number of runs is always one greater
than the number of changes from I to D or D to I.
If more runs of I's or D's are observed than would
be expected in a random sequence, then an increase
makes the following change more likely to be a
decrease and conversely. This IS what would be
expected on the hypothesis of density dependent
events

ผลลัพธ์ (อังกฤษ) 2:

improbable.
If increases, I, and decreases, D, occur Random
Ly, the I's and D's Sequence of observed would
have Random Order. A Run of I's (or D's) is a
Sequence (perhaps consisting of one element) of
adjacent I's (or D's) which Can not be lengthened;
IE, the total Number of runs is always one Greater
than the Number of changes from I to D. or D to I.
If more runs of I's or D's are observed than would
be expected in a Random Sequence, then an increase
the following Change Makes more likely to be a
decrease and conversely. IS this what would be
expected on the hypothesis of density dependent
events.

ผลลัพธ์ (อังกฤษ) 3:

Improbable.
If increases I and decreases,,,,, D occur random
ly the sequence of observed I 's and D' s would
have random. Order. A run of I 's (or D' s) is a
sequence (perhaps consisting of one element) of
adjacent I 's (or D' s) which cannot be. Lengthened;
i.e, the total number of runs is always one greater
than the number of changes from I to D or D to I.
.If more runs of I 's or D' s are observed than would
be expected in a, random sequence then an increase
makes the following. Change more likely to be a
decrease and conversely. This IS what would be
expected on the hypothesis of density events dependent

.