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In my experience, you find good codes when using number 2 as the first prime.
But you find much better codes when using 1 as the first prime.

Word# 137 by rotation when counting in cycles by the number of words in Gen 1:1 is the center word with a value of 401.
401 = PP(38 "inverse" (E r ...

rs Luke 1:37 = 3839 = 100x(34 = Pri-o(137)) + CW of rs Vs(137)
CW of rs Luke 1:37 = 346 = Pri-o(2333 "inverse Alpha" αντιστροφος Αλφα) = ro Vs(1 "α")
137 is inverse Alpha

CW of Luke 1:37 = 1292 = 1000 + 292 "one hundred and thirty seven" (E o) = Lucky-o(11803 = 1+21+11781)
1, 21 & 11781 are the ...

4245 "thirty and seven x seventy and three" (E s) = 3x1415 [π] = std Luke 1:37 = r+o+s Vs(299 (3 digits of c))
= L. from order 21 to 37 of Vs(55 = Tri(10) = Hepta(5)) & Vs(121771 = Tri(496) = Hepta(221))

1, 55 & 121771 are three first numbers that are both Triangle & Heptagon.
Triangles has 3 sides ...

6313 = Heptaflake(10 "Alpha" (G r)) = Comp-o(7239 = rs Luke 1:37) = “one thousand six hundred eighteen” (H & G rs)
= rs Seven Seven Seven Holograph = Lucky-o(69481 = Pri(6899 = Pri(888)))

A Heptaflake is six Centered Heptagons & Seven Heptagrams of the same order.

Look at what I just found while having a break from working on the database:

red W#1 + ord W#3 + std W#7 of Gen 1:1 is 13+41+296 = 350 = 10x 35 "proton" (E r)
red W#1 + ord W#3 + std W#7 of Gen 1:1 in reverse direction is 17+62+913 = 992 = 92 "electron" (E o) w. ext...
Sum = 1342 = TV of Vs(13 ...

Maybe you can see how this is done correctly:

//dot drawing

GridType::CenteredTriangle => {
let center_x_of_grid = grid_draw_origin.x + (grid_size as f32 * spacing) / 2.0;
for r_idx in 0..grid_size {
let cols_in_this_row = r_idx + 1;
let y_pos = grid_draw_origin.y + r_idx as f32 * hex_height ...

I wanted that feature for my calculator as I actually got the idea of making this around 1 week ago.
But I forgot it and I tried now but no... Almost though, it was close.
I guess I will just have to use Wikipedia images or Downie's images to show what a Centered Triangle is.
Downie makes the ...

Alright, but I hate making centered polygons in a designer program so I will try to get AI to modify my Polygon mode in the calculator to do centered polygons. Only then I can make images for 316 & 7246.

So that was one example of using the +100 or +1000 method as I like to call it. You should be very careful using the +100 method, but +400, +500, +800, +1000, +1200, +1400, +1500, +1600 & +1800, +2000
I am afraid that this is a case that is really hard to prove right here if I am to start giving ...

But I know you would like at least some good reasons of why using +24000 or +23000 connections are valid.

UC = Ultra Calculation = (number of letters x product of letters)/(number o words x product of words)

5 digits of Pi is only found in two standard verses of the Bible:
UC of Gen 1:1 is (28*2 ...