id
IndexUsed in referring to table rows |
p
Odd natural numbers |
q
q = p + △ |
n=pxq
Multiply p and q to get n |
floor(sqrt(n))
Floor value of sqrt(n)
|
d1
Deck 1 (d1)
(We had to call these 'type' of columns something, we decided on - "Deck" as the prefix. This column is abbr. as "d1") |
d2
Deck 2 (d2)
(We had to call these 'type' of columns something, we decided on - "Deck" as the prefix. This column is abbr. as "d2") |
d1 x d1
Deck 1 - Squared
|
d2 x d2
Deck 2 - Squared
|
od1
Observation deck 1 (od1)
(We had to call these 'type' of columns something, we decided on - "Observation deck" as the prefix. This column is abbr. as "od1") |
df1
Difference between consecutive od1 values
(We had to call these 'type' of columns something, we decided on - "df" as the prefix, which means "difference". This column is abbr. as "df1") |
od2
Observation deck 2 (od2)
(We had to call these 'type' of columns something, we decided on - "Observation deck" as the prefix. This column is abbr. as "od2") |
df2
Difference between consecutive od2 values
(We had to call these 'type' of columns something, we decided on - "df" as the prefix, which means "difference". This column is abbr. as "df2") |
od3
Observation deck 3 (od3)
(We had to call these 'type' of columns something, we decided on - "Observation deck" as the prefix. This column is abbr. as "od3") |
od4
Observation deck 4 (od4)
(We had to call these 'type' of columns something, we decided on - "Observation deck" as the prefix. This column is abbr. as "od4") |
df_sum
Sum of relevant df columns
(We had to call these 'type' of columns something, we decided on - "df" as the prefix, which means "difference". This column is abbr. as "df_sum") |
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Dial Settings
a1
a1Control Variable
|
v1
v1Independent Variable
|
||
a2
a2Control Variable
|
v2
v2Independent Variable
|
From the above Table:
1. Let's see how △ is related with od4 column when △ = 12.
One can also experiment with different even △ values and observe how the sieving will work in
od4
& od5
2. Also, the value of p when v1 = v2 = 2 can also be expressed as f(△)
Note: The subscript "ssv" stands for "steady state value" from context of
3. Lastly, it is conjectured that for given optimizations of control variables (a1 and a2)
and independent variables (v1=v2=2) the od4 value obtained as "f(△) + f(independent variables)"
will remain constant until ∞ starting from p, which is also expressed
as some other f(△) (as given in point #2 above)