{{c1:: \(\sum_{i = 1}^{n} i\log(i)\)}} \(\leq\) \(O(n \log(n))\) (O-notation)
Note 1: ETH::A&D
Deck: ETH::A&D
Note Type: Horvath Cloze
GUID:
modified
Note Type: Horvath Cloze
GUID:
M,?u9cw(S%
Before
Front
Back
{{c1:: \(\sum_{i = 1}^{n} i\log(i)\)}} \(\leq\) \(O(n \log(n))\) (O-notation)
After
Front
{{c1:: \(\sum_{i = 1}^{n} i\log(i)\)::Sum}} \(\leq\) \(O(n \log(n))\)
Back
{{c1:: \(\sum_{i = 1}^{n} i\log(i)\)::Sum}} \(\leq\) \(O(n \log(n))\)
Field-by-field Comparison
| Field | Before | After |
|---|---|---|
| Text | {{c1:: \(\sum_{i = 1}^{n} i\log(i)\)}} \(\leq\) {{c2::\(O(n \log(n))\) |
{{c1:: \(\sum_{i = 1}^{n} i\log(i)\)::Sum}} \(\leq\) {{c2::\(O(n \log(n))\)::O-notation}} |
Note 2: ETH::A&D
Deck: ETH::A&D
Note Type: Horvath Cloze
GUID:
modified
Note Type: Horvath Cloze
GUID:
PvmYSo9Bj_
Before
Front
In the edge \(e = (u, v)\), we call \(u\) the start vertex and \(v\) the end vertex
Back
In the edge \(e = (u, v)\), we call \(u\) the start vertex and \(v\) the end vertex
After
Front
In the edge \(e = (u, v)\), we call \(u\) the start vertex and \(v\) the end vertex.
Back
In the edge \(e = (u, v)\), we call \(u\) the start vertex and \(v\) the end vertex.
Field-by-field Comparison
| Field | Before | After |
|---|---|---|
| Text | In the edge \(e = (u, v)\), we call \(u\) the {{c1::start}} vertex and \(v\) the {{c1::end}} vertex | In the edge \(e = (u, v)\), we call \(u\) the {{c1::start}} vertex and \(v\) the {{c1::end}} vertex. |
Note 3: ETH::DiskMat
Deck: ETH::DiskMat
Note Type: Horvath Cloze
GUID:
modified
Note Type: Horvath Cloze
GUID:
F6#_)#wBbP
Before
Front
For a field \(F\), the polynomial extension \(F[x]\) is an integral domain (name most constrained property).
Back
For a field \(F\), the polynomial extension \(F[x]\) is an integral domain (name most constrained property).
After
Front
For a field \(F\), the polynomial extension \(F[x]\) is an integral domain.
Back
For a field \(F\), the polynomial extension \(F[x]\) is an integral domain.
Field-by-field Comparison
| Field | Before | After |
|---|---|---|
| Text | For a field \(F\), the polynomial extension \(F[x]\) is {{c1:: an integral domain |
For a field \(F\), the polynomial extension \(F[x]\) is {{c1:: an integral domain::(name most constrained property)}}. |
Note 4: ETH::LinAlg
Deck: ETH::LinAlg
Note Type: Horvath Classic
GUID:
modified
Note Type: Horvath Classic
GUID:
eUCQYkiYf@
Before
Front
What is a property that always hold for linear transformations?
Back
What is a property that always hold for linear transformations?
\(T(0) = 0\)
After
Front
What is a property that always holds for linear transformations?
Back
What is a property that always holds for linear transformations?
\(T(0) = 0\)
Field-by-field Comparison
| Field | Before | After |
|---|---|---|
| Front | What is a property that always hold for linear transformations? | What is a property that always holds for linear transformations? |