September 28, 2021 – Physicspupil

CREATE TABLE SQL_Table_002
    (ID int,
    Velocity varchar(255),
    Nonquantum varchar(255),
    Quantum varchar(255)
    );
INSERT INTO SQL_Table_002
    (Velocity, Nonquantum, Quantum)
    VALUES
    ('v << c', 'Classical Mechanics (Newton)', 'Quantum Mechanics (Bohr, Heisenberg, Schrödinger, et al.)')
    ('0 < |v-c| << 1', 'Special Relativity (Einstein)', 'Quantum Field Theory (Dirac, Pauli, Feynman, Schwinger, et al.)')

CREATE TABLE SQL_Table_002

(ID int,

Velocity varchar(255),

Nonquantum varchar(255),

Quantum varchar(255)

);

INSERT INTO SQL_Table_002

(Velocity, Nonquantum, Quantum)

VALUES

('v << c', 'Classical Mechanics (Newton)', 'Quantum Mechanics (Bohr, Heisenberg, Schrödinger, et al.)')

('0 < |v-c| << 1', 'Special Relativity (Einstein)', 'Quantum Field Theory (Dirac, Pauli, Feynman, Schwinger, et al.)')

Output.
+------+------------------+-----------------------+----------------------------+
|  ID  |  Velocity        |  Nonquantum           |  Quantum                   |
+------+------------------+-----------------------+----------------------------+
|  1   |  v << c          |  Classical Mechanics  |  Quantum Mechanics         |
|      |                  |   (Newton)            |   (Bohr, Heisenberg,       |
|      |                  |                       |   Schrödinger, et al.)     |
|  2   |  0 < |v-c| << 1  |  Special Relativity   |  Quantum Field Theory      |
|      |                  |   (Einstein)          |   (Dirac, Pauli, Feynman,  |
|      |                  |                       |    Schwinger, et al.)      |
+------+------------------+-----------------------+----------------------------+
(D. J. Griffiths on Introduction to Electrodynamics (1999), pg. xi)

Output.

+------+------------------+-----------------------+----------------------------+

+------+------------------+-----------------------+----------------------------+

| 1 | v << c | Classical Mechanics | Quantum Mechanics |

| 2 | 0 < |v-c| << 1 | Special Relativity | Quantum Field Theory |

+------+------------------+-----------------------+----------------------------+

(D. J. Griffiths on Introduction to Electrodynamics (1999), pg. xi)

CREATE TABLE SQL_Table_001
    (ID int,
    Subject varchar(255),
    Object varchar(255),
    Category varchar(255)
    );
INSERT INTO SQL_Table_001
    (Subject, Object, Category)
    VALUES
    ('algebraic geometry', 'regular (polynomial) functions', 'algebraic varieties')
    ('topology', 'continuous functions', 'topological spaces')
    ('differential topology', 'differentiable functions', 'differentiable manifolds')
    ('complex analysis', 'analytic (power series) functions', 'complex manifolds');

CREATE TABLE SQL_Table_001

(ID int,

Subject varchar(255),

Object varchar(255),

Category varchar(255)

);

INSERT INTO SQL_Table_001

(Subject, Object, Category)

VALUES

('algebraic geometry', 'regular (polynomial) functions', 'algebraic varieties')

('topology', 'continuous functions', 'topological spaces')

('differential topology', 'differentiable functions', 'differentiable manifolds')

('complex analysis', 'analytic (power series) functions', 'complex manifolds');

Output.
+------+-------------------------+-------------------------------------+----------------------------+
|  ID  |  Subject                |  Object                             |  Category                  |
+------+-------------------------+-------------------------------------+----------------------------+
|  1   |  algebraic geometry     |  regular (polynomial) functions     |  algebraic varieties       |
|  2   |  topology               |  continuous functions               |  topological spaces        |
|  3   |  differential topology  |  differentiable functions           |  differentiable manifolds  |
|  4   |  complex analysis       |  analytic (power series) functions  |  complex manifolds         |
+------+-------------------------+-------------------------------------+----------------------------+
(J.S. Milne on Algebraic Geometry (2017), pg. 7)

Output.

+------+-------------------------+-------------------------------------+----------------------------+

+------+-------------------------+-------------------------------------+----------------------------+

+------+-------------------------+-------------------------------------+----------------------------+

(J.S. Milne on Algebraic Geometry (2017), pg. 7)

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		1	2	3	4	5
6	7	8	9	10	11	12
13	14	15	16	17	18	19
20	21	22	23	24	25	26
27	28	29	30

Day: September 28, 2021

202109281720 SQL Table 002

202109281636 SQL Table 001