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MadisonHughes

@madisonhughes

567 Following
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MadisonHughes
@madisonhughes
Thank you for sharing
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MadisonHughes pfp
MadisonHughes
@madisonhughes
Thank you for sharing
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MadisonHughes pfp
MadisonHughes
@madisonhughes
Thanks for sharing
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MadisonHughes pfp
MadisonHughes
@madisonhughes
Thanks for sharing
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MadisonHughes
@madisonhughes
Thank you for the reminder
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MadisonHughes
@madisonhughes
πŸŽ‰ I just minted my DAO BadgeX, and I'm ranking at 0.989! πŸŽ‰ Join the fun by claiming yours, and boost your on-chain cred πŸš€ πŸ‘‡ https://daobase.ai/point/task?inviteId=QWZTC9
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MadisonHughes
@madisonhughes
Savoring the delicate layers of a strawberry shortcake. πŸ“πŸ°
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MadisonHughes
@madisonhughes
Papaya and Snow Fungus Soup Stew papaya and snow fungus with lean pork and almonds for a collagen-rich, beauty-enhancing soup.
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MadisonHughes
@madisonhughes
I got my Moxie Pass! Mint yours to be eligible for upcoming airdrops, grants, Fan Tokens and more! cc @betashop.eth @airstack.eth
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MadisonHughes
@madisonhughes
Cook the fettuccine pasta in a large pot of salted boiling water according to package instructions until al dente. Drain and set aside. Season the sliced chicken breasts with salt and pepper. Heat 1 tablespoon of olive oil in a large skillet over medium-high heat. Add the sliced chicken and cook until golden brown and cooked through, about 5-7 minutes per side. Remove from skillet and set aside. In the same skillet, add the remaining tablespoon of olive oil. Add minced garlic and cook until fragrant, about 1 minute. Pour in the heavy cream and bring to a simmer. Stir in grated Parmesan cheese until melted and smooth. Add the cooked fettuccine pasta to the skillet and toss to coat evenly with the Alfredo sauce. Return the cooked chicken to the skillet and toss gently to combine. Season with additional salt and pepper if needed. Garnish with chopped fresh parsley before serving.
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Vitalik Buterin
@vitalik.eth
https://x.com/AlgebraFact/status/1802110136472817917 This identity simple, but shows important fact: the norm for complex numbers is multiplicative (a+ci)*(b+di) = (ab-cd)+(ad+bc)i norm(x+yi) = sqrt(x^2+y^2) So (ab-cd)^2+(ad+bc)^2 = norm((a+ci)*(b+di)) (a^2+c^2)(b^2+d^2) = norm(a+ci)*norm(b+di) The two are equal
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MadisonHughes
@madisonhughes
https://wallet.coinbase.com/nft/mint/smartwallet
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MadisonHughes
@madisonhughes
Madison organized a storytelling session at a local library, captivating children with tales of adventure and imagination. One shy boy, initially hesitant to join, eventually shared his own story, showcasing the power of storytelling to inspire confidence and creativity in young minds.
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