@anastasiafelicitas: I love creatures big & small

anastasiafelicitas
anastasiafelicitas
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Region: CA
Saturday 12 September 2026 21:33:31 GMT
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mian.tariq318
mian tariq :
you love cat
2026-09-30 14:21:34
0
aamir091970
Aamir :
Gorgeous and so cute baby 💞💞💞💞💞💞💞💞💞💞💞
2026-09-30 13:56:16
0
roman.roman0067
Roman Roman :
so pretty
2026-09-30 07:10:40
0
arslanahmad534
Malik :
Beauty Queen 👑
2026-09-29 04:08:12
0
bj.boxer
bj boxer :
i am a boxer 🥊
2026-09-30 09:30:31
0
safe.mate
safe mate :
You looks great
2026-09-29 05:36:30
0
albalushi9mm1
𓅓❥︎🇸 🏴󠁧󠁢󠁥󠁮󠁧󠁿 🇭  ❤︎𓅓 :
wow you are so beautiful ❤️
2026-09-12 21:36:01
2
atiqgujjar253
🐯 atiq gujjar 🐯 :
Wow you ar so beautiful babi from pakistan
2026-09-30 15:11:43
0
user.mr.khan1
🅜🅡.🅚🅗🅐🅝🥀 :
both of so cute but U too much 🥰💯
2026-09-13 14:55:57
4
kukubutt57
kukubutt :
oh I love cats I have one 🥰🥰🥰🥰👍❤️
2026-09-14 00:29:30
2
mohd.imrancanada
official shahruk khan :
You are my dream girl, I never want to lose you, I want to keep you with me forever.
2026-09-14 13:48:23
1
lina.vibes35
LinaVibes 🇩🇪👸 :
Hi from Germany 🇩🇪
2026-09-14 17:14:31
3
vrinderpal0
Chauhan pb 39 :
so pretty
2026-09-13 13:11:56
2
mdmithon0152
MD Mithon :
wow, you looking so beautiful ❤️
2026-09-13 13:04:28
2
fernando.pereira3447
Fernando Pereira :
a
2026-09-29 03:01:54
1
syedjanam1214
🤫🤔Silent Boy 🔕😶 :
you are really very pretty and cute and beautiful ❤️❤️🥰
2026-09-13 07:24:51
2
malangdawar953
Dark :
I love you.
2026-09-14 05:30:17
2
sadafbhatti58
user9711015798967 :
Very very Beautiful sweet
2026-09-13 15:25:49
2
abusaid35
꧁꧅ ابوسعیدعاجز ꧅꧂ :
yo
2026-09-13 07:10:10
3
asherbagh0
Asher bagh :
are you single
2026-09-14 11:55:51
1
sohaib.s00
Sohaib S :
Hi beautiful how are you ❤️☺️☺️
2026-09-14 02:15:22
2
user1904947591577
user1904947591577 :
you are So Beautiful Queen 👑
2026-09-13 15:14:44
2
munir.dada.khail
Munir Dada Khail Pukhtoon :
meow
2026-09-30 07:27:54
0
acorssiacorssi3
ACORSSIACORSSI :
MENINA LINDA MULHER. BEIJOS DESSE SEU AMIGO. ,ESSE GATO E MUITO BONITO TE GOSTO [Comovente][Comovente][Comovente][Comovente][Comovente][Comovente][Comovente][Comovente][Comovente][Comovente][Comovente][Comovente][Comovente]
2026-09-27 04:20:16
1
carlos.moraga64
carlos moraga :
2026-09-20 01:24:14
1
To see more videos from user @anastasiafelicitas, please go to the Tikwm homepage.

Other Videos

➡️ Quant Finance From Scratch, part 3: why risk grows with the square root of time, in 16 lines of Python you can follow line by line. Two questions guide the video: why is this rule so important in quantitative finance, and what does it mean for a stock? Step 1, a thousand prices. Each one moves $1 up or down per step, like a coin flip, for 400 steps. A few end up far away, and most stay surprisingly close to the start. Step 2, the spread. The standard deviation is the typical distance from the middle: about $5 after 25 steps, $10 after 100 and $20 after 400. Four times the steps give twice the spread. Step 3, why a square root. Ups and downs cancel each other out, while their squares only add up. That sum is the variance: 100 after 100 steps (99.6 in our run), and its square root is 10. That is the ten from the start: 73 % of the prices end within $10. Step 4, the drift from part 2. It grows in a straight line, the randomness only with the square root. From 25 to 4,000 steps the drift grew 160 times and the randomness about 13 times, so the share of prices below their start fell from 43 % to 4 %. Step 5, a stock. Say it moves 1 % up or down a day. A year of 252 trading days gives 1 % × √252 = 15.9 %, and 66 % of 20,000 simulated years ended inside that range. With a drift of 6.8 % a year, the chance to end above the start grows from 64 % after one year to 91 % after ten, in this simple model. Why quants care: the rule turns daily risk into yearly risk, and it sits inside every option price, because a later deadline leaves the price more room to move. This video is for education only, and nothing in it is financial advice. #quantfinance #finance  #volatility #python #probability
➡️ Quant Finance From Scratch, part 3: why risk grows with the square root of time, in 16 lines of Python you can follow line by line. Two questions guide the video: why is this rule so important in quantitative finance, and what does it mean for a stock? Step 1, a thousand prices. Each one moves $1 up or down per step, like a coin flip, for 400 steps. A few end up far away, and most stay surprisingly close to the start. Step 2, the spread. The standard deviation is the typical distance from the middle: about $5 after 25 steps, $10 after 100 and $20 after 400. Four times the steps give twice the spread. Step 3, why a square root. Ups and downs cancel each other out, while their squares only add up. That sum is the variance: 100 after 100 steps (99.6 in our run), and its square root is 10. That is the ten from the start: 73 % of the prices end within $10. Step 4, the drift from part 2. It grows in a straight line, the randomness only with the square root. From 25 to 4,000 steps the drift grew 160 times and the randomness about 13 times, so the share of prices below their start fell from 43 % to 4 %. Step 5, a stock. Say it moves 1 % up or down a day. A year of 252 trading days gives 1 % × √252 = 15.9 %, and 66 % of 20,000 simulated years ended inside that range. With a drift of 6.8 % a year, the chance to end above the start grows from 64 % after one year to 91 % after ten, in this simple model. Why quants care: the rule turns daily risk into yearly risk, and it sits inside every option price, because a later deadline leaves the price more room to move. This video is for education only, and nothing in it is financial advice. #quantfinance #finance #volatility #python #probability

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