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moderate
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Proxies\__CG__\App\Entity\Entry {#1583
+user: Proxies\__CG__\App\Entity\User {#1705 …}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: Proxies\__CG__\App\Entity\Image {#1910 …}
+domain: Proxies\__CG__\App\Entity\Domain {#1402 …}
+slug: "happy-turkey-day"
+title: "🦃 happy turkey day 🦃"
+url: "https://mander.xyz/pictrs/image/724e0cd6-666b-4a40-bf0f-3e5f8ed620d4.webp"
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+notifications: Doctrine\ORM\PersistentCollection {#2012 …}
+badges: Doctrine\ORM\PersistentCollection {#2082 …}
+children: [
App\Entity\EntryComment {#1612
+user: App\Entity\User {#263 …}
+entry: Proxies\__CG__\App\Entity\Entry {#1583 …2}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: null
+parent: Proxies\__CG__\App\Entity\EntryComment {#1655 …}
+root: Proxies\__CG__\App\Entity\EntryComment {#1652 …}
+body: """
The square root of negative 1 is “*i*”. The “*i*” referrs to an imaginary number. When you square a number (e.g. 2^2 ) the result will always be positive. This is because you are multiplying the number with itself, and a negative number multiplied by another negative number will be positive. So -2 * -2 = 4, -3 * -3 = 9, and so on.\n
\n
A square root is the inverse of this. It attempts to find what the original number was that was squared, so sqrt(4) = 2, sqrt(9) = 3, and so on. However, what do you do if you have sqrt(-4)? There’s no way for a square to result in a negative number, *so the result must be imaginary*. So sqrt(-4) = 2*i*, sqrt(-9) = 3*i*, and so on. As such, sqrt(-1) = *i*.\n
\n
For the next part, when you divide one number by another, it is sometimes referred to as [first number] over [second number].\n
\n
Finally, 8, well, sounds like “ate”.\n
\n
So sqrt(-1)/8 = *i*/8 = *i* over eight= I over ate.\n
\n
(Sorry if this came off as condescending near the end, I’m trying to be thorough in case you aren’t a native English speaker)
"""
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date: 2023-11-23 03:44:39.0 +01:00
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…2
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Show voter details
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edit
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Proxies\__CG__\App\Entity\Entry {#1583
+user: Proxies\__CG__\App\Entity\User {#1705 …}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: Proxies\__CG__\App\Entity\Image {#1910 …}
+domain: Proxies\__CG__\App\Entity\Domain {#1402 …}
+slug: "happy-turkey-day"
+title: "🦃 happy turkey day 🦃"
+url: "https://mander.xyz/pictrs/image/724e0cd6-666b-4a40-bf0f-3e5f8ed620d4.webp"
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+notifications: Doctrine\ORM\PersistentCollection {#2012 …}
+badges: Doctrine\ORM\PersistentCollection {#2082 …}
+children: [
App\Entity\EntryComment {#1612
+user: App\Entity\User {#263 …}
+entry: Proxies\__CG__\App\Entity\Entry {#1583 …2}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: null
+parent: Proxies\__CG__\App\Entity\EntryComment {#1655 …}
+root: Proxies\__CG__\App\Entity\EntryComment {#1652 …}
+body: """
The square root of negative 1 is “*i*”. The “*i*” referrs to an imaginary number. When you square a number (e.g. 2^2 ) the result will always be positive. This is because you are multiplying the number with itself, and a negative number multiplied by another negative number will be positive. So -2 * -2 = 4, -3 * -3 = 9, and so on.\n
\n
A square root is the inverse of this. It attempts to find what the original number was that was squared, so sqrt(4) = 2, sqrt(9) = 3, and so on. However, what do you do if you have sqrt(-4)? There’s no way for a square to result in a negative number, *so the result must be imaginary*. So sqrt(-4) = 2*i*, sqrt(-9) = 3*i*, and so on. As such, sqrt(-1) = *i*.\n
\n
For the next part, when you divide one number by another, it is sometimes referred to as [first number] over [second number].\n
\n
Finally, 8, well, sounds like “ate”.\n
\n
So sqrt(-1)/8 = *i*/8 = *i* over eight= I over ate.\n
\n
(Sorry if this came off as condescending near the end, I’m trying to be thorough in case you aren’t a native English speaker)
"""
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"@fossilesque@mander.xyz"
"@Melkath@kbin.social"
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date: 2023-11-23 03:44:39.0 +01:00
}
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…2
} |
|
Show voter details
|
4 |
DENIED
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moderate
|
Proxies\__CG__\App\Entity\Entry {#1583
+user: Proxies\__CG__\App\Entity\User {#1705 …}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: Proxies\__CG__\App\Entity\Image {#1910 …}
+domain: Proxies\__CG__\App\Entity\Domain {#1402 …}
+slug: "happy-turkey-day"
+title: "🦃 happy turkey day 🦃"
+url: "https://mander.xyz/pictrs/image/724e0cd6-666b-4a40-bf0f-3e5f8ed620d4.webp"
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+notifications: Doctrine\ORM\PersistentCollection {#2012 …}
+badges: Doctrine\ORM\PersistentCollection {#2082 …}
+children: [
App\Entity\EntryComment {#1612
+user: App\Entity\User {#263 …}
+entry: Proxies\__CG__\App\Entity\Entry {#1583 …2}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: null
+parent: Proxies\__CG__\App\Entity\EntryComment {#1655 …}
+root: Proxies\__CG__\App\Entity\EntryComment {#1652 …}
+body: """
The square root of negative 1 is “*i*”. The “*i*” referrs to an imaginary number. When you square a number (e.g. 2^2 ) the result will always be positive. This is because you are multiplying the number with itself, and a negative number multiplied by another negative number will be positive. So -2 * -2 = 4, -3 * -3 = 9, and so on.\n
\n
A square root is the inverse of this. It attempts to find what the original number was that was squared, so sqrt(4) = 2, sqrt(9) = 3, and so on. However, what do you do if you have sqrt(-4)? There’s no way for a square to result in a negative number, *so the result must be imaginary*. So sqrt(-4) = 2*i*, sqrt(-9) = 3*i*, and so on. As such, sqrt(-1) = *i*.\n
\n
For the next part, when you divide one number by another, it is sometimes referred to as [first number] over [second number].\n
\n
Finally, 8, well, sounds like “ate”.\n
\n
So sqrt(-1)/8 = *i*/8 = *i* over eight= I over ate.\n
\n
(Sorry if this came off as condescending near the end, I’m trying to be thorough in case you aren’t a native English speaker)
"""
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"@Melkath@kbin.social"
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…2
} |
|
Show voter details
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5 |
DENIED
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ROLE_USER
|
null |
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Show voter details
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6 |
DENIED
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moderate
|
App\Entity\EntryComment {#1612
+user: App\Entity\User {#263 …}
+entry: Proxies\__CG__\App\Entity\Entry {#1583
+user: Proxies\__CG__\App\Entity\User {#1705 …}
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+image: Proxies\__CG__\App\Entity\Image {#1910 …}
+domain: Proxies\__CG__\App\Entity\Domain {#1402 …}
+slug: "happy-turkey-day"
+title: "🦃 happy turkey day 🦃"
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date: 2023-11-23 03:44:39.0 +01:00
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…2
}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: null
+parent: Proxies\__CG__\App\Entity\EntryComment {#1655 …}
+root: Proxies\__CG__\App\Entity\EntryComment {#1652 …}
+body: """
The square root of negative 1 is “*i*”. The “*i*” referrs to an imaginary number. When you square a number (e.g. 2^2 ) the result will always be positive. This is because you are multiplying the number with itself, and a negative number multiplied by another negative number will be positive. So -2 * -2 = 4, -3 * -3 = 9, and so on.\n
\n
A square root is the inverse of this. It attempts to find what the original number was that was squared, so sqrt(4) = 2, sqrt(9) = 3, and so on. However, what do you do if you have sqrt(-4)? There’s no way for a square to result in a negative number, *so the result must be imaginary*. So sqrt(-4) = 2*i*, sqrt(-9) = 3*i*, and so on. As such, sqrt(-1) = *i*.\n
\n
For the next part, when you divide one number by another, it is sometimes referred to as [first number] over [second number].\n
\n
Finally, 8, well, sounds like “ate”.\n
\n
So sqrt(-1)/8 = *i*/8 = *i* over eight= I over ate.\n
\n
(Sorry if this came off as condescending near the end, I’m trying to be thorough in case you aren’t a native English speaker)
"""
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"@Melkath@kbin.social"
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date: 2023-11-28 23:43:32.0 +01:00
}
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date: 2023-11-23 06:38:57.0 +01:00
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+"title": 153494
} |
|
Show voter details
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7 |
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edit
|
App\Entity\EntryComment {#1612
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+slug: "happy-turkey-day"
+title: "🦃 happy turkey day 🦃"
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…2
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+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
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+parent: Proxies\__CG__\App\Entity\EntryComment {#1655 …}
+root: Proxies\__CG__\App\Entity\EntryComment {#1652 …}
+body: """
The square root of negative 1 is “*i*”. The “*i*” referrs to an imaginary number. When you square a number (e.g. 2^2 ) the result will always be positive. This is because you are multiplying the number with itself, and a negative number multiplied by another negative number will be positive. So -2 * -2 = 4, -3 * -3 = 9, and so on.\n
\n
A square root is the inverse of this. It attempts to find what the original number was that was squared, so sqrt(4) = 2, sqrt(9) = 3, and so on. However, what do you do if you have sqrt(-4)? There’s no way for a square to result in a negative number, *so the result must be imaginary*. So sqrt(-4) = 2*i*, sqrt(-9) = 3*i*, and so on. As such, sqrt(-1) = *i*.\n
\n
For the next part, when you divide one number by another, it is sometimes referred to as [first number] over [second number].\n
\n
Finally, 8, well, sounds like “ate”.\n
\n
So sqrt(-1)/8 = *i*/8 = *i* over eight= I over ate.\n
\n
(Sorry if this came off as condescending near the end, I’m trying to be thorough in case you aren’t a native English speaker)
"""
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date: 2023-11-28 23:43:32.0 +01:00
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date: 2023-11-23 06:38:57.0 +01:00
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8 |
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moderate
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App\Entity\EntryComment {#1612
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+user: Proxies\__CG__\App\Entity\User {#1705 …}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: Proxies\__CG__\App\Entity\Image {#1910 …}
+domain: Proxies\__CG__\App\Entity\Domain {#1402 …}
+slug: "happy-turkey-day"
+title: "🦃 happy turkey day 🦃"
+url: "https://mander.xyz/pictrs/image/724e0cd6-666b-4a40-bf0f-3e5f8ed620d4.webp"
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+badges: Doctrine\ORM\PersistentCollection {#2082 …}
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App\Entity\EntryComment {#1612}
]
-id: 15682
-titleTs: "'day':3 'happi':1 'turkey':2"
-bodyTs: null
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+downVotes: 0
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date: 2023-11-23 03:44:39.0 +01:00
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…2
}
+magazine: Proxies\__CG__\App\Entity\Magazine {#1587 …}
+image: null
+parent: Proxies\__CG__\App\Entity\EntryComment {#1655 …}
+root: Proxies\__CG__\App\Entity\EntryComment {#1652 …}
+body: """
The square root of negative 1 is “*i*”. The “*i*” referrs to an imaginary number. When you square a number (e.g. 2^2 ) the result will always be positive. This is because you are multiplying the number with itself, and a negative number multiplied by another negative number will be positive. So -2 * -2 = 4, -3 * -3 = 9, and so on.\n
\n
A square root is the inverse of this. It attempts to find what the original number was that was squared, so sqrt(4) = 2, sqrt(9) = 3, and so on. However, what do you do if you have sqrt(-4)? There’s no way for a square to result in a negative number, *so the result must be imaginary*. So sqrt(-4) = 2*i*, sqrt(-9) = 3*i*, and so on. As such, sqrt(-1) = *i*.\n
\n
For the next part, when you divide one number by another, it is sometimes referred to as [first number] over [second number].\n
\n
Finally, 8, well, sounds like “ate”.\n
\n
So sqrt(-1)/8 = *i*/8 = *i* over eight= I over ate.\n
\n
(Sorry if this came off as condescending near the end, I’m trying to be thorough in case you aren’t a native English speaker)
"""
+lang: "en"
+isAdult: false
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+score: 0
+lastActive: DateTime @1700717937 {#1430
date: 2023-11-23 06:38:57.0 +01:00
}
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+mentions: [
"@fossilesque@mander.xyz"
"@Melkath@kbin.social"
"@TheEntity@kbin.social"
]
+children: Doctrine\ORM\PersistentCollection {#1650 …}
+nested: Doctrine\ORM\PersistentCollection {#1671 …}
+votes: Doctrine\ORM\PersistentCollection {#1667 …}
+reports: Doctrine\ORM\PersistentCollection {#1670 …}
+favourites: Doctrine\ORM\PersistentCollection {#1560 …}
+notifications: Doctrine\ORM\PersistentCollection {#1585 …}
-id: 153494
-bodyTs: "'-1':136,168 '-2':53,54 '-3':56,57 '-4':101,123 '-9':127 '/8':169,171 '1':6 '2':22,23,85,124 '3':88,128 '4':55,84 '8':161 '9':58,87 'alway':27 'anoth':46,148 'aren':197 'ate':165,177 'attempt':71 'came':181 'case':195 'condescend':184 'divid':144 'e.g':21 'eight':174 'end':187 'english':201 'final':160 'find':73 'first':155 'howev':92 'imaginari':14,120 'invers':67 'like':164 'm':189 'multipli':35,44 'must':118 'nativ':200 'near':185 'negat':5,42,47,113 'next':140 'number':15,20,37,43,48,77,114,146,156,159 'one':145 'origin':76 'part':141 'posit':29,51 'refer':152 'referr':11 'result':25,110,117 'root':3,64 'second':158 'sometim':151 'sorri':178 'sound':163 'speaker':202 'sqrt':83,86,100,122,126,135,167 'squar':2,18,63,81,108 'thorough':193 'tri':190 'way':105 'well':162"
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+editedAt: DateTimeImmutable @1701211412 {#1429
date: 2023-11-28 23:43:32.0 +01:00
}
+createdAt: DateTimeImmutable @1700717937 {#1440
date: 2023-11-23 06:38:57.0 +01:00
}
+"title": 153494
} |
|
Show voter details
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9 |
DENIED
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ROLE_ADMIN
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null |
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10 |
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ROLE_MODERATOR
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