#### An Exploration into the Statistics of Pi and other Constants

This article demonstrates how the timeline presented by the Mayan ruler K’inich Janaab’ Pakal correlates with Pi and other constants of nature. We will also explore numbers presented in the Bible.

7920, 40, and 1260 are the numbers used by the timeline. We will also explore the following numbers from the Bible:

- 929, the number of chapters in the Old Testament
- 260, the number of chapters in the New Testament (the number of days in the Mayan Tzolk'in cycle)
- The 25189th verse has the largest gematria total in the Bible. 25189 first appears in Pi at the end of 1717 digits
- The most common gematria total in the Bible is 895. 895 first appears in Pi like so:
`2294 895`

- 2294 - 895 = 1399, and 294 + 895 = 1189
- 1189 is the total number of chapters in the Bible

The following numbers are foundational to this research:

```
232 and 1459 (the 232nd prime) -- 232 + 459 = 691
262 and 1667 (the 262nd prime) -- 262 + 667 = 929
```

One of the most important reasons that 1459 and 1667 are useful is because they follow an aspect in our ordered primes list. 59 is the 14th ordered prime while 67 is the 16th ordered prime.

As 8/29/2019 is known for being the start of "42 months", it's highly interesting that its long count is "13.0.6.14.2", as 61 is the 42nd sorted prime.

Use the Pi Research Tool, Introduction article

Highlight words on Select Copy to clipboard on SelectPi: 3.14159

Phi: 1.61803

e: 2.7182

2Pi: 6.28318

.

Euler-Mascheroni's Constant: em (0.5772)

Glaisher-Kinkelin's Constant: A (1.28242)

Catalan's Constant: cat (0.9159)

Khinchin-Levy's Constant: KL (1.18656)

We will be using the following timeline (image):

- 5/14/1948 (founding of Israel)
- 11/12/1997 (start of 7920 days)
- 9/11/2001 (9/10/2001 is the last day of coptic year 1717)
- 12/21/2012 (winter solstice - start of the 14th baktun)
- 5/31/2017 (start of 1150 days of Daniel)
- 10/28/2017 (start of a 1189 day period of 929/260 days or 895/294)
- 4/29/2018 (start of 70 weeks of Daniel)
- 7/20/2019 (completion of 7920 days, start of 40 days)
- 8/29/2019 (completion of 40 days, start of 1260/1290/1335 days)
- 9/1/2019 (completion of 70 weeks)
- 1/26/2020 (completion of 150 days)
- 4/1/2020 (start of a 10 day period)
- 4/10/2020 (895 days after)
- 4/11/2020 (completion of 10 days)
- 5/14/2020 (929 days after)
- 7/24/2020 (completion of 1150 days)
- 7/26/2020 (harvest)
- 1/29/2021 (completion of 1189 day period)
- 2/9/2023 (completion of 1260 days, start 60 days)
- 3/11/2023 (1290 days complete)
- 4/10/2023 (60 days complete)
- 4/25/2023 (1335 days complete)

We can show that 7920, 40, and 1260 all relate to 14159. This is the first five digits of Pi.

14159 * 2 equals 28318, a number which first occurs in Pi at the end of 12600 digits. When summing those 12600 digits of Pi you get 56636 which is 14159 * 4.

When searching for doubled primes in Pi, 28318 (the 1667th prime * 2) is the first doubled prime to satisfy the fact that the digits leading up to and including its first occurrence in Pi, sum to a multiple of the prime. We show that using this program.

(Pastebin) - Doubled primes with digit sum multiple of the prime

```
Pi: [1667] 14159 {28318}
e: [3] 5 {10} — [5] 11 {22} — [354] 2383 {4766} — [1396] 11597 {23194} — [4377] 41879 {83758}
```

Now, 3069 digits of Pi precede the first occurrence of `7920`

and sum to 14159.

I also see that 14159 + (14159 - 1459) or 26859 digits precede the second occurrence of `7920`

in Pi.

(Pastebin) - Immediate Circular Routes in Constants:

```
Pi: 40, 71
Phi: 356, 487, 1601, 14145
e: 27785, 45779
em: 1, 5, 23, 51
KL: 16608, 40244
```

40 and 71 are unique numbers in Pi. 40 first appears in Pi at the end of 71 digits and 71 first appears in Pi at the end of 40 digits.

7140 shows us the start of the 1150 days. 11/12/1997 + 7140 days = 5/31/2017.

- 7140 - 4071 = 3069

The string `9069`

occurs at the end of those 3069 digits of Pi. 9069 - 7140 = 1929, which is 262 + 1667.

7140 has additional relations to 14159:

- The string
`2163`

precedes the first occurrence of 7140 in Pi - 2163 occurs in Pi at the end of 11996 digits, like this
`2163 7140`

- 11996 + 2163 = 14159

4071 first appears in Pi like so: `4071 12700`

12700 = 14159 - 1459. This is an interesting number which shows us other circular numbers:

1601 digits precede the first occurrence of `12700`

in Phi.

- 1601 first appears in Phi at the end of 14145 digits
- 14145 first appears in Phi at the end of 1601 digits

In the Euler-Mascheroni Constant we see that:

- 1601 first appears in em at the end of 12700 digits

1112 is code for the start of the 7920 days.

1112 digits of Pi sum to 4998 (9069 - 4071). 12700 digits precede the first occurrence of `1112`

in Pi. 12700 - 1112 = 11588 and 1112 first appears in Phi like so `1112 11588`

.

If you find the first two numbers in Pi that have a first occurrence at a location which adds up to 12700, you get this:

- 8635 first appears in Pi at the end of 4065 digits (8635 + 4065 = 12700)
- 8530 first appears in Pi at the end of 4170 digits (8530 + 4170 = 12700)
- 4065 + 4170 = 8235
- 8235 first appears in e at the end of 12700 digits

It's interesting that 8235 (+1) digits precede the first occurrence of 6042 in e because 1459 first appears in Phi at the end of 6042 digits.

Timeline date 12/21/2012 takes place 5518 days after 11/12/1997. 5518 can be seen as 12700 - 7182 (first four digits of e).

3069 first appears in e like this: `3069 6977`

(14159 - 7182 = 6977).

And here's another example:

- 1441 first appears in Pi at the end of 1641 digits (1601 + 40)
- 1441 occurrence #2 appears in Pi at the end of 12700 digits
- 12/21/2012 + 1441 days = 12/1/2016
- 11/12/1997 -> 12/1/2016 = 6959 days
- 14159 occurrence #2 appears in Pi at the end of 6959 digits

14145 + 71 = 14216 and 14216 first appears in Pi at the end of 71400 digits.

Here is a short timeline example to give you appreciation for the number 2961:

- 666 first appears in Pi at the end of 2442 digits
- 666 digits of Pi sum to 2961
- 12/21/2012 + 2442 days = 8/29/2019 (14159 - 10000 - 1717 = 2442)
- 12/21/2012 + 2961 days = 1/29/2021

(Wolfram MathWorld) - Constant Digit Scanning (program):

```
Pi: 0, 68, 483, 6716, 33394 locations, (32, 606, 8555, 99849, 1369564)
Phi: 5, 55, 515, 0092, 67799 locations, (22, 769, 5818, 93909, 1154765)
e: 6, 12, 548, 1769, 92994 locations, (20, 371, 8091, 102127, 1061612)
em: 8, 18, 346, 2778, 84514 locations, (16, 658, 6600, 91101, 1384372)
2Pi: 4, 36, 869, 1590, 58393 locations, (16, 491, 7918, 115912, 1332503)
```

In this list we see 483 is the last 3 digit number to have its first occurrence in Pi. This means 483 first appears in Pi at the end of 8555 digits.

- 483 first appears in Phi at the end of 2961 digits
- 8555 first appears in Phi at the end of 1740 digits

The reason Daniel broke up his 70 weeks into 7 + 62 + 1 weeks is because 483 is 69 weeks.

2184 first appears in Pi at the end of 1740 digits. 2184 + 1740 = 3924.

- 3924 first appears in Pi at the end of 7473 digits
- 11/12/1997 + 7473 days = 4/29/2018

(Pastebin) - Numbers with a location which is double their value:

```
Pi: 5, 19, 94, 619, 61512
Phi: 1, 3, 8, 331, 519, 1129, 44905, 49229, 66762
e: 1, 2, 636, 637, 190853
em: 2, 8, 12, 8403, 08403, 46466, 51309, 71069, 77172
2Pi: 92, 7084, 7212, 13485, 45163, 92165
```

(Pastebin) - Self-locating Numbers (numbers in brackets are immediately self-locating):

```
Pi: [1], [315], 360, 384, [1045794]
Phi: 8, [20], 62, [466], [4854], 46914, 48949
e: 62, [3999], 340616, [350954], [776064], [1382603], [1898195]
em: 76, [601], [5621], [6716], 7803, 90727, 92831, 8922261
2Pi: [3], 79, [470], 816, 62180, 92253, [1493476]
```

(5 + 19 + 94 + 619) + (1 + 3 + 8 + 331) + (1 + 2 + 636 + 637) = 2356

- 2356 + [1] (Pi) = 2357, and 2357 digits precede the first occurrence of
`8555`

in Pi - 2356 + [20] (Phi) = 2376, and 2376 first appears in Pi at the end of 11740 digits
- 8555 first appears in Phi at the end of 1740 digits

An interesting fact about 11740 is that it first occurs in Pi at the end of 424777 digits, the first 6 digits of 3 Pi.

An example with 11740:

- 11/12/1997 + 11740 days = 1/3/2030
- 12/21/2012 -> 1/3/2030 = 6222 days
- 6222 first appears in Pi at the end of 2280 digits that sum to 10499
- 1667 first appears in Pi at the end of 10499 digits like this:
`3555 1667`

- 4/10/2020 -> 1/3/2030 = 3555 days

6716 is a constant digit scanning number from Pi and also a self-locating number in Euler-Mascheroni's Constant:

- 6716 first appears in em at the end of 6716 digits

12/21/2012 has a relation to 5/14/1948 through the concept of constant digit scanning:

- 5/14/1948 -> 12/21/2012 = 23597 days
- 869 first appears in 2Pi at the end of 7918 digits
- 7918 first appears in Pi at the end of 3597 digits

#### Circular Numbers

40 and 487 are two circular numbers which are used in the timeline:

- 7/20/2019 + 40 days = 8/29/2019
- 4/29/2018 + 487 days = 8/29/2019

If you use 7473 and our two circular numbers:

- 7473 + 487 + 356 = 8316
- 8316 first appears in Pi at the end of 239 digits (8316 + 239 = 8555)

The circular number of Khinchin-Levy's Constant constant also has a relation to 8316:

- 16608 first appears in KL at the end of 40244 digits
- 40244 first appears in KL at the end of 16608 digits

I see that:

- 11/12/1997 + 16608 days = 5/3/2043
- 7/26/2020 -> 5/3/2043 = 8316 days
- 12/21/2012 -> 5/3/2043 = 11090 days (14159 - 3069 = 11090)

#### Constant Digit Scanning and Self-Locating Numbers in Euler-Mascheroni's constant

32 + 606 + 8555 = 9193

- 9193 first appears in Pi at the end of 6042 digits
- 6042 first appears in Pi at the end of 1393 digits
- 1393 first appears in Pi at the end of 6716 digits
- 6716 first appears in em at the end of 6716 digits

9193 + 6042 = 15235

- 15235 first appears in Pi at the end of 55621 digits
- 55621 first appears in em at the end of 5621 digits

9193 - 6042 = 3151. 3151 digits of Pi precede the third level digit scanning location of em: `6600`

### 7917

7917 is a number which can represent the crucifixion of Jesus as 7/17/2019 + 3 days = 7/20/2019.

8555 - 606 - 32 = 7917

- 1459 first appears in Phi at the end of 6042 digits
- 9193 first appears in Pi at the end of 6042 digits

7917 first appears in Pi at the end of 1789 digits. The first 232 of Pi occurs in this location: `232 7917 8608`

(7917 + 691 = 8608).

7917 + 1789 = 9706, which occurs here: `1459 1028 9706`

. This is the first occurrence of 1459 in Pi.

### An apparent balancing point

929 first appears in Phi at the end of 1393 digits.

- 929 + 1393 = 2322
- 2322 first appears in Pi at the end of 11590 digits
- 1459 first appears in Pi at the end of 3240 digits
- 3240 first appears in e at the end of 11590 digits

### Constant Digit Scanning

If you sum the first four levels of Constant Digit Scanning numbers you will find they have a relation to circular numbers.

0 + 68 + 483 + 6716 = 7267

7267 digits precede the first occurrence of `1601`

in Pi.

6 + 12 + 548 + 1769 = 2335, and 2335 digits precede the first occurrence of the string `42163`

in e:

- 42163 first appears in Pi at the end of 11996 digits
`42163 7140`

(2163 + 11996 = 14159)

2335 is associated with circular numbers, and so the following example is interesting:

- 4359 first appears in Pi at the end of 2335 digits
- 4359 occurrence #2 appears in Pi at the end of 14145 digits

The reverse of 4359 is 9534, which is interesting as 9534 first appears in Pi at the end of 667 digits.

Now for Phi:

5 + 55 + 515 + 0092 = 667, and 667 digits precede `400`

in Phi. (40)

So we see that Pi hones in on 1601 while Phi hones in on 40.

1601 + 40 = 1641

- 1441 first appears in Pi at the end of 1641 digits
- 1441 occurrence #2 appears in Pi at the end of 12700 digits

12700 + 1641 = 14341, and 14341 digits of e precede the second occurrence of `1667`

.

We can make interesting timeline alignments with the number 1667:

- 1667 first appears in e at the end of 1594 digits
- 9/11/2001 - 1594 days = 5/1/1997
- 5/14/1948 -> 5/1/1997 = 17884 days
- 5/1/1997 -> 7/24/2020 = 8485 days
- 1667 occurrence #2 appears in Phi at the end of 8485 digits
- 1667 occurrence #3 appears in Phi at the end of 17884 digits

Notice that 1590 digits precede the first occurrence of `1667`

in e. This is the constant digit scanning number of 2Pi. This shows us that 1667 and 6716 have a relation to each other through the concept of ordered primes.

(0 + 68 + 483 + 6716) + (5 + 55 + 515 + 0092) + (6 + 12 + 548 + 1769) = 10269

- 10269 first appears in Pi at the end of 112746 digits
- 2746 digits of Pi sum to 12700

Below we show our ordered primes list. Example: 67 increases 9.83% from 61, the prime before it.

Notice that 1459, 1541, and 1667 appear consecutively by concatenation of the list number with the prime.

The primes of these numbers, 12203, 12941, and 14159 are also important:

- 12/21/2012 + 12941 days = 5/27/2048
- 8/29/2019 -> 5/27/2048 = 10499 days
- 1667 first appears in Pi at the end of 10499 digits

List:

```
1|2, (?)
2|5, (66.6666666667%)
3|11, (57.1428571429%)
4|3, (50.0%)
5|7, (40.0%)
6|17, (30.7692307692%)
7|29, (26.0869565217%)
8|23, (21.0526315789%)
9|37, (19.3548387097%)
10|13, (18.1818181818%)
11|53, (12.7659574468%)
12|127, (12.389380531%)
13|19, (11.7647058824%)
14|59, (11.320754717%)
15|41, (10.8108108108%)
16|67, (9.83606557377%)
17|47, (9.3023255814%)
18|97, (8.98876404494%)
19|79, (8.21917808219%)
20|89, (7.22891566265%)
```

1541 is special because it first appears in Pi at the end of 5280 digits. (2640 * 2 = 5280, and 2640 * 3 = 7920)

Diagonal numbers on this list are also significant:

1847 first appears in Pi at the end of 27920 digits. Then, 2640 first appears in Pi at the end of 2079 digits. Note that 20 and 79 can be reversed to form 7920.

2640 digits of Pi precede the first occurrence of `6829`

, the 879th prime. 6829 can be used like so:

- 4/1/2020 + 6829 days = 12/12/2038 (13.
**1.6.6.7**)

##### 879 and a seeming connection to 14159

- 1541 + 1667 = 3208, and 3208 first appears in Pi at the end of 879 digits
- 7920 - 1667 = 6253, and 6253 first appears in e at the end of 879 digits
- 27861 first appears in Phi at the end of 879 digits (27861 in duodecimal is 14159)

879 digits is an interesting point of alignment in constants:

- 4998 first appears in cat at the end of 879 digits
- 879 digits of cat sum to 4071 (4071 + 4998 = 9069)

In the next section we'll review 1459 and will look at additional examples of the importance of ordered primes.

If you look at 59 and 14 instead you get:

- 5914 first appears in Pi at the end of 14935 digits
- 11/12/1997 + 14935 days = 10/3/2038
- 5/14/2020 -> 10/3/2038 = 6716 days
- 7/20/2019 -> 10/3/2038 = 7015 days

5280 first appears in Pi like this: `5280 1735`

. 7015 is formed by adding 5280 to 1735.

- 1599 first appears in Pi at the end of 7015 digits

1599 is considered an important number in the Pi code. For example:

- 4/11/2020 - 1599 days = 11/25/2015 (11/25/2015 is the 5189th day of a period which starts on 9/11/2001)

And a confounding alignment which we see:

- 4/1/2020 -> 10/3/2038 = 6759 days
- 6759 first appears in e at the end of 26829 digits

#### More Creations

7/26/2020 is formed through the use of 1740.

11/12/1997 + (1740 + 2184) + 2184 + 2184 days = 7/26/2020. There are 8292 days here total.

(Pastebin) - Numbers with a match of location and digit sum:

```
Pi: 53, 103, 1693, 4159, 5923, 75533
Phi: 3, 281, 203183
e: 3547, 15401
```

This list displays the following property:

- 15401 first appears in e at the end of 9279 digits
- 15401 digits of e sum to 69279

12700 is important here: 12700 first appears in e at the end of 15401 digits.

15401 - 12700 = 2701, the value of the first verse of the Bible. This creates the timeline date 5/14/2020. 12/21/2012 + 2701 days = 5/14/2020.

I found this property: 5/14/2020 - 12700 days = 8/6/1985.

5/14/1948 -> 8/6/1985 = 13598 days

- 13598 digits of Pi precede the first occurrence of
`13598`

. This is the first number to display this property after "6 digits of Pi precede '6'", and "27 digits of Pi precede '27'".

5/14/2020 - 15401 days = 3/15/1978 and 3/15/1978 -> 11/12/1997 = 7182 days.

When we pick 4159 and other 4th numbers from our statistics lists:

11597 + 6716 + 4159 = 22472, and 22472 digits precede the first occurrence of `1740`

in Pi.

- 22472 - 1740 = 20732
- 20732 first appears in e at the end of 2294 digits

This is interesting as numbers like 929 and 2294 align in special ways across many different constants:

- 929 first appears in Pi at the end of 1855 digits
- 1855 first appears in em at the end of 2294 digits
- 1390 digits precede the first occurrence of
`929`

in Phi - 1390 first appears in Pi at the end of 1189 digits
- 929 first appears in Phi at the end of 1393 digits
- 1393 first appears in Pi at the end of 6716 digits

929 is formed through 1667 and 262. As we see 6716 here, it's interesting, as it seems to have a relation to ordered primes.

##### A very interesting Timeline Example

5/14/1948 + 61803 days (first five digits of Phi) = 7/30/2117 (13.**5.6.2.6**)

- 5626 first appears in Phi at the end of 11390 digits
- 11390 first appears in Pi at the end of 1189 digits
- 2294 digits of e precede the first occurrence of
`11390`

- 7025 digits precede the first occurrence of
`5626`

in Pi - 7025 + 895 = 7920
- 2294 + 5626 = 7920

Here's a reminder about the number 1459:

- 1459 first appears in Phi at the end of 6042 digits
- 6042 first appears in Pi at the end of 1393 digits
- 1393 digits of Pi sum to 6253 (7920 - 1667)
- 6253 occurrence #2 appears in e at the end of 1667 digits
- 1393 first appears in Pi at the end of 6716 digits

The ordered prime 1459 connects us to 1667 and 6716.

We can show that Glaisher-Kinkelin's Constant (A) also ties into this:

We mentioned 879 in Pi above. 879 digits of Pi sum to 3911.

- 7920 digits of A precede the first occurrence of
`11929`

(11929 - 7920 = 4009) - 3911 digits of A precede the first occurrence of
`7920`

(7920 - 3911 = 4009) - 4009 first occurs in Pi directly next to 5060 like this:
`5060 4009`

- 5060 + 4009 = 9069, which occurs at the end of 3069 digits of Pi

In other articles we've shown:

- 7920 - 4009 = 3911
- 7920 - 5060 = 2860

The 2860th prime is 25999. 5/14/1948 + 25999 days = 7/20/2019.

8292 + 3911 = 12203, the 1459th prime.

3911 and 3924 are complimentary numbers:

- 3911 first appears in Pi at the end of 3736 digits
- 3924 first appears in Pi at the end of 7473 digits (7473 - 3736 = 3737)
- 12203 first appears in Pi at the end of 73737 digits

## 42

42 is an interesting number sometimes associated with the occult. It first occurs in Pi like so: `253 42 117`

- 253 - 117 = 136
- 136 first appears in Phi at the end of 253 digits

Every digit of Pi before `42`

sums to 440. This creates the timeline date 11/11/2020. 8/29/2019 + 440 days = 11/11/2020.

- 12/21/2012 -> 11/11/2020 = 2882 days (1441 * 2)
- 42 first appears in Pi at the end of 93 digits
- 14159 occurrence #2 appears in Pi at the end of 6959 digits
- 6959 + 42 = 7001
- 9/11/2001 -> 11/11/2020 = 7001 days
- 6959 - 93 = 6866
- 6866 first appears in Phi at the end of 14159 digits

108 is a number associated with the Hindu Gods. 93 first appears in Pi at the end of 15 digits. 93 + 15 = 108.

- 7/26/2020 + 108 days = 11/11/2020
- 1/29/2021 + 108 days = 5/17/2021 (12/21/2012 -> 5/17/2021 = 3069 days)

3069 - 42 - 93 = 2934

2934 first appears in Pi at the end of 7918 digits (a constant digit scanning location of 2Pi).

`14 8086`

occurs at the end of 108 digits of Pi (scan adder)- 14 + 8086 = 8100
- 8100 first appears in Pi at the end of 2882 digits

An interesting timeline example:

- 1/29/2021 + 108 days = 5/17/2021
- 5/17/2021 + 8086 days = 7/7/2043
- 11/12/1997 -> 7/7/2043 = 16673 days (the 1929th prime)

Continue reading the 42 Essay

### More Statistics

(Pastebin) - Prime (#) double Location Search:

```
(Pi) 71 (prime #20) first appears in Pi at the end of 40 digits
359 (prime #72) first appears in Pi at the end of 144 digits
(Phi) 43 (prime #14) first appears in Phi at the end of 28 digits
(e) 85781 (prime #8346) first appears in e at the end of 16692 digits
```

85781 is interesting as `5781`

first appears in Pi next to the second 14159: `14159 5781`

.

Another timeline example:

The first 262 decimal digits of Pi, Phi, e, (and the Euler-Mascheroni constant) each sum to 1192.

- 262 first appears in Pi at the end of 2039 digits
- 12/26/2014 + 262 days = 9/14/2015 (first day of Hebrew civil year 5776)
- 12/26/2014 + 1667 days = 7/20/2019
- 12/26/2014 + 2039 days = 7/26/2020

1717:

- 7110 (3555 * 2) first appears in Pi at the end of 2781 digits
- 25189 first appears in Pi at the end of 1717 digits
- 25189 is the 2781st prime number

11/12/1997 + 7110 days = 5/1/2017

- 9/19/2009 (first day of Hebrew civil year 5770) -> 5/1/2017 = 2781 days
- 5/14/1948 -> 5/1/2017 = 25189 days

An interesting concept:

1667 first appears in em at the end of 10302 digits.

- 5/14/1948 + 10302 days = 7/28/1976
- 7/28/1976 -> 2/9/2023 = 16997 days
- 16997 first appears in Pi at the end of 112600 digits (100000 digits up from
`28318`

)

#### 7

2383 and 11597 are in our list "Doubled primes with digit sum multiple of the prime".

- 2383 - 7 = 2376
- 2376 first appears in Pi at the end of 11740 digits
- 11597 - 7 = 11590

483 is 7 less than 490, the number of the 70 weeks. Add 7 to the 3 digit constant digit scanning number of Phi:

- 7473 + 483 + 7 + 515 + 7 = 8485
- 1667 occurrence #2 appears in Phi at the end of 8485 digits

#### Speculation

(5 + 19 + 94 + 619) + (1 + 3 + 8 + 331) + (1 + 2 + 636 + 637) + 0 + 68 + 483 + 6716 = 9623

- 9623 first appears in Pi at the end of 16717 digits (one off from 6716)

Using the 42, 93, 135 Test, we see: 8374 first appears in Pi at the end of 1249 digits. 8374 + 1249 = 9623. (Reverse: 4738 + 9421 = 14159)

As 1667 is important, I've also noticed that 14293 is important, the 1677th prime. (14293 digits of e precede the first occurrence of `4159`

)

4/10/2020 -> 11/11/2020 = 215 days. 215 (or 4215) first appears in Pi at the end of 3100 digits. 3100 digits of Pi sum to 14293.

(oeis) - Numbers n such that digits of prime(n) end in n:

```
7, 9551, 303027, 440999, 968819
```

- 11/11/2020 - 14293 days = 9/24/1981
- 9/24/1981 -> 7/27/2020 = 14186 days

14186 first appears in Pi at the end of 99551 digits, and 99551 is the 9551st prime.