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V=% Θ -xⓧ√0.126(λ)N∐✵≀Log=[(÷)]

V=% β -xⓧ√.45(λ)N∐✵≀Log=[(÷)]

V=% γ -xⓧ√.56(λ)N∐✵≀Log=[(÷)]

V=% α -xⓧ√1.147(λ)N∐✵≀Log=[(÷)]

V=% δ -xⓧ√2.005(λ)N∐✵≀Log=[(÷)]


Ev¥oF tong p£ro€col

Θ β γ α δ


{V=%Θ -xⓧ√0.126(λ)N∐✵≀Log=[(÷)]

{∠∢ ♏️♊️ P=Θ [λ(ⓧ-N)]^|0.126|={×.000765

{Ẋ ♒️♍️ P∫F=Θ|Z√∑OQLog[.126]=.127

{ V=%δ-xⓧ√2.005(λ)N∐✵≀Log=[(÷)]

{∠∢ ♏️♊️ P=δ[λ(ⓧ-N)]^|2.005|={×.000765

{Ẋ ♒️♍️ P∫F = δ |Z√∑OQLog[2.005]=.127

{V=% α -xⓧ√1.147(λ)N∐✵≀Log=[(÷)]

{∠∢ ♏️♊️ P=α[λ(ⓧ-N)]^|1.147|={×.000765

{Ẋ ♒️♍️ P∫F=α Z√∑OQLog[1.147]=.127

{V=%β-xⓧ√.45(λ)N∐✵≀Log=[(÷)]

{∠∢ ♏️♊️ P=β[λ(ⓧ-N)] ^|.45|={×.000765

{Ẋ ♒️♍️ P∫F=β |Z√∑OQ Log [.45]=.127

{V=%γ-xⓧ√.(λ)N∐✵≀Log=[(÷)]

{∠ ∢ ♏️♊️ P=γ [λ(ⓧ-N)]^|.56|={×.000765

{Ẋ ♒️♍️ P∫F=γ |Z √ ∑OQLog[.56]=.127


|⇂  ᘔ  Ɛ   ߈   ဌ   Δ   ² +1 +2 +3 +4 +5 |

0| ———————   }Ø{  ———————-  | 0

|-5 -4  -3 -2  -1   ∐  √   ဌ  ߈   Ɛ   ᘔ   ⇂  |

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^3 (L>n) ^2                    ^2 (l>N) ^3 

v L   [         •                   v N   [         •   

   -   [ =      -                      -   [ =      - }

   R   [        %                     R   [        % 

           {]}                                  {[}

Ā€£€Ā£Ā¥€£ξĀξĀ£Ā€øĀ£¥EξεÂĀ 

       3.14.           0.32 0.79 +G54

v(>/r9 over <\8L)(<\L8 under >/9r)p

   7.39 1.44. 27.3.  2.92

 [         >/}           ]       [          <\{         ] 

9|3|2                                9|3|2

 [          <\{         ]   [         >/}           ] 

           2.92  7.39 1.44. 27.3.

(<\L8 under >/9r)pv(>/r9 over <\8L)   

0.32 0.79 -G54.          1.61

εÂĀ¥EξøĀ£Ā€ξĀ££ξĀĀ¥€€Ā£Ā€£ 

          {[}                                 {]}

   R   [        %                   R   [        % 

   -   [ =      - }                  -   [ =      - }

v N   [         •                 v L   [         •                

  ^2 (l<N) ^3                 ^3 (L>n) ^2k


∂ x∴  | Ø ρX,y <   > ρX,y Ø| ∂x∵

((Σ•• Ψ ∟—-eid › = cOs + i sin d—∟Ψ •• Σ))

 ρL()Ø  ρL()Ø 

 ∂ y∵  ∂ y∴  

 ∂ y ∴   ∂ y∵  

 | Ø ρX,y <   > ρX,y Ø | 

((Σ•• Ψ ∟—-eid › = cOs + i sin d—∟Ψ •• Σ))

 ρL()Ø   ρL()Ø 

∂x∵   ∂ x∴ 


         Δ λ   [Δ      λ             1+ vr / c             (   V

{✵}=   —-  [Z=———-  √   -.0001                 (= —

           λ    [       λrest          1- vr / c              (   C

                                                      λobs I - λrest   )]

                                                        —————-   )]

                                                                    λrest  )]

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Our Philosophy is I’m pretty sure I am cat 🐈‍⬛ but not really !

[ (√C}  [3.1x06 -{ ^+10 - ナ] L.  )]

n[(-^-10 𝐙A.a.}•:Con)[√ {3]Voxel)]

[( 2}  [ћ  {L   ]  )]

[ (√Z}  [3.1x06 -{ ^-10 - ナ]  L.  )]

c[(-^-10 𝐙A.a.}•delta)[√ {3]A•Phi)]

[( 2}  [ћ  {L   ]  )]

[ (√B}  [3.1x06 -{ ^-10 - ナ]  L.  )]

m[(-^-10 𝐙A.a.}|•! Con)[√ {3]S.A.R]

[( 2}  [ћ  {L   ]  )]

[ (√A}  [3.1x06 -{ ^+10 - ナ] L.  )]

ee[(-^-10 𝐙A.a.}|•?delta)[√ {3]Tan)]

[( 2}  [ћ  {L   ]  )]

>▲ ⋀ theta ≠ Delta SMR Alpha ⋁ ▼> 

B = [÷]A

A

C=A+B = (1 +[÷])A

A+B+C+D+E=H

(5+ 7 [÷])A = H

(=+7) B=H

D=B+C= (1 +2 [÷])A

E = C+D = (2 + 3 [÷])A

B = [÷]A

>▲               [3.-1 x06 -^10+)                  ( Z ) ]

⋀                  [√ ε    Aphi           )      C         (√ ) ]                                   

theta            [ℎ           ₤              )                 ( 2 )]                                    

≠

Delta            [3.-1 x06 -^10-)                 ( B ) ]                               

SMR            [√ ε    SMR         )      m       (√ )^-10Za |• Delta ]

Alpha           [ℎ           ₤              )                ( 2 )]

⋁                  [3.-1 x06 +^10-)                 ( C ) ]

▼>              [√ ε    Vex         )    n         (√ )^-10Za |•:Con]

                    [ℎ           ₤              )               ( 2 )]

                    [3.-1 x06 +^10+)               ( A) ]

                    [√ ε    tan         )     £€      (√ )^-10Za |•!    Psi]

                    [ℎ           ₤              )               ( 2 )]

           ^                                                                 

    <〚▪〛>                                                                       

<▲               [3.-1 x06 -^10+)                  ( Z ) ]

⋀                  [√ ε    Aphi           )      C         (√ ) ]                                   

theta             [ℎ           ₤              )                 ( 2 )]                                    

=

Delta             [3.-1 x06 -^10-)                 ( B ) ]                               

SMR              [√ ε    SMR         )      m       (√ )^-10Za |• Delta ]

Alpha           [ℎ           ₤              )                ( 2 )]

    ⋁               [3.-1 x06 +^10-)                 ( C ) ]

  ▼<              [√ ε    vex        )    n         (√ )^-10Za |•:Con]

                      [ℎ           ₤              )               ( 2 )]

                      [3.-1 x06 +^10+)               ( A) ]

                      [√ ε    tan           )     £€      (√ )^-10Za |•!    Psi]

                      [ℎ           ₤              )               ( 2 )]

B = [×]A

A

C=A+B = (1 +[×])A

A+B+C+D+E=H

(5+ 7 [×])A = H

(=+7) B=H

D=B+C= (1 +2 [×])A

E = C+D = (2 + 3 [×])A

B = [×]A

 <▲ ⋀ theta = Delta SMR Alpha ⋁ ▼<

[( 2}  [ћ  {L   ]  )]

[ (√B}  [3.1x06 -{ ^-10 - ナ]  L.  )]

m[(-^-10 𝐙A.a.}|•! Con)[√ {3]S.A.R]

[( 2}  [ћ  {L   ]  )]

[ (√A}  [3.1x06 -{ ^+10 - ナ] L.  )]

ee[(-^-10 𝐙A.a.}|•?delta)[√ {3]Tan)]

[( 2}  [ћ  {L   ]  )]

Savor the Flavor: A Photo Journey Through Scent Code 's Delicious Dishes

＋α／あるふぁきゅん。@ @ -β／ἀγγεῖον허준이ℎ⨂。 aaa-β／ἀγγεῖον허준이ℎ⨂。@ @＋α／あるふぁきゅん。

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https://open.spotify.com/track/0F3ZZbifDKx287p4e24BDs?si=ff4

aaaaaaokdogwithablog

in a "she's merely an old friend" kind of way. I can't quite put my finger on the type of relationship that's between Gina and the family, but one certainly exists.

Then when we are finished eating the delicious second course, Jasper announces that dinner has officially ended and the servants will bring dessert and a late-night bottle of wine to our rooms. He also informs his siblings that he will see them for breakfast in the morning. He turns to me and says, "Miss Henderson, your breakfast will be brought to your

quarters."

My mouth falls open in shock. I don't know whether I should agree to that or not, but when I look at Bryn, she nods.

Apparently, the Blackstones have to take care of some secret family business that more than likely has to do with me. For a moment, I consider sneaking downstairs tomorrow morning, post myself where I can't be seen, and listen to them. More than likely Jasper will have William posted outside my door.

When we all stand to leave, Jasper calls my name and then walks quickly over to me with a hand extended. "It was enjoyable having you join us for dinner tonight, Miss Henderson." He's still calling me Miss Henderson which means he still doesn't consider me a friend. So, I roll my eyes but shake his hand anyway.

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