1968–69 Scottish Football League
Statistics of Scottish Football League in season 1968/1969.
Scottish League Division One
Pos | Team | Pld | W | D | L | GF | GA | GD | Pts |
---|---|---|---|---|---|---|---|---|---|
1 | Celtic | 34 | 23 | 8 | 3 | 89 | 32 | +57 | 54 |
2 | Rangers | 34 | 21 | 7 | 6 | 81 | 32 | +49 | 49 |
3 | Dunfermline Athletic | 34 | 19 | 7 | 8 | 63 | 45 | +18 | 45 |
4 | Kilmarnock | 34 | 15 | 14 | 5 | 50 | 32 | +18 | 44 |
5 | Dundee United | 34 | 17 | 9 | 8 | 61 | 49 | +12 | 43 |
6 | St Johnstone | 34 | 16 | 5 | 13 | 66 | 59 | +7 | 37 |
7 | Airdrieonians | 34 | 13 | 11 | 10 | 46 | 44 | +2 | 37 |
8 | Heart of Midlothian | 34 | 14 | 8 | 12 | 52 | 54 | −2 | 36 |
9 | Dundee | 34 | 10 | 12 | 12 | 47 | 48 | −1 | 32 |
10 | Morton | 34 | 12 | 8 | 14 | 58 | 68 | −10 | 32 |
11 | St Mirren | 34 | 11 | 10 | 13 | 40 | 54 | −14 | 32 |
12 | Hibernian | 34 | 12 | 7 | 15 | 60 | 59 | +1 | 31 |
13 | Clyde | 34 | 9 | 13 | 12 | 35 | 50 | −15 | 31 |
14 | Partick Thistle | 34 | 9 | 10 | 15 | 39 | 53 | −14 | 28 |
15 | Aberdeen | 34 | 9 | 8 | 17 | 50 | 59 | −9 | 26 |
16 | Raith Rovers | 34 | 8 | 5 | 21 | 45 | 67 | −22 | 21 |
17 | Falkirk | 34 | 5 | 8 | 21 | 33 | 69 | −36 | 18 |
18 | Arbroath | 34 | 5 | 6 | 23 | 41 | 82 | −41 | 16 |
Source:
Scottish League Division Two
Pos | Team | Pld | W | D | L | GF | GA | GD | Pts | Promotion or relegation |
---|---|---|---|---|---|---|---|---|---|---|
1 | Motherwell | 36 | 30 | 4 | 2 | 112 | 23 | +89 | 64 | Promotion to the 1969–70 First Division |
2 | Ayr United | 36 | 23 | 7 | 6 | 82 | 31 | +51 | 53 | |
3 | East Fife | 36 | 21 | 6 | 9 | 82 | 45 | +37 | 48 | |
4 | Stirling Albion | 36 | 21 | 6 | 9 | 67 | 40 | +27 | 48 | |
5 | Queen of the South | 36 | 20 | 7 | 9 | 75 | 41 | +34 | 47 | |
6 | Forfar Athletic | 36 | 18 | 7 | 11 | 71 | 56 | +15 | 43 | |
7 | Albion Rovers | 36 | 19 | 5 | 12 | 60 | 56 | +4 | 43 | |
8 | Stranraer | 36 | 17 | 7 | 12 | 57 | 45 | +12 | 41 | |
9 | East Stirlingshire | 36 | 17 | 5 | 14 | 70 | 62 | +8 | 39 | |
10 | Montrose | 36 | 15 | 4 | 17 | 59 | 71 | −12 | 34 | |
11 | Queen's Park | 36 | 13 | 7 | 16 | 50 | 59 | −9 | 33 | |
12 | Cowdenbeath | 36 | 12 | 5 | 19 | 54 | 67 | −13 | 29 | |
13 | Clydebank | 36 | 6 | 15 | 15 | 52 | 67 | −15 | 27 | |
14 | Dumbarton | 36 | 11 | 5 | 20 | 46 | 69 | −23 | 27 | |
15 | Hamilton Academical | 36 | 8 | 8 | 20 | 37 | 72 | −35 | 24 | |
16 | Berwick Rangers | 36 | 7 | 9 | 20 | 42 | 70 | −28 | 23 | |
17 | Brechin City | 36 | 8 | 6 | 22 | 40 | 78 | −38 | 22 | |
18 | Alloa Athletic | 36 | 7 | 7 | 22 | 45 | 79 | −34 | 21 | |
19 | Stenhousemuir | 36 | 6 | 6 | 24 | 55 | 125 | −70 | 18 |
Source:
gollark: y = (x - 3) * -1 / 2.14708725e+8 * (x - 5) * (x - 7) * (x - 11) * (x - 13) * (x - 17) * (x - 19) * (x - 23) * (x - 29) + (x - 2) / 3.72736e+7 * (x - 5) * (x - 7) * (x - 11) * (x - 13) * (x - 17) * (x - 19) * (x - 23) * (x - 29) + (x - 2) * -1 / 1.3934592e+7 * (x - 3) * (x - 7) * (x - 11) * (x - 13) * (x - 17) * (x - 19) * (x - 23) * (x - 29) + (x - 2) / 1.01376e+7 * (x - 3) * (x - 5) * (x - 11) * (x - 13) * (x - 17) * (x - 19) * (x - 23) * (x - 29) + (x - 2) * -5 / 3.5831808e+7 * (x - 3) * (x - 5) * (x - 7) * (x - 13) * (x - 17) * (x - 19) * (x - 23) * (x - 29) + (x - 2) / 6.7584e+6 * (x - 3) * (x - 5) * (x - 7) * (x - 11) * (x - 17) * (x - 19) * (x - 23) * (x - 29) + (x - 2) * -1 / 1.24416e+7 * (x - 3) * (x - 5) * (x - 7) * (x - 11) * (x - 13) * (x - 19) * (x - 23) * (x - 29) + (x - 2) / 2.193408e+7 * (x - 3) * (x - 5) * (x - 7) * (x - 11) * (x - 13) * (x - 17) * (x - 23) * (x - 29) + (x - 2) * -1 / 2.322432e+8 * (x - 3) * (x - 5) * (x - 7) * (x - 11) * (x - 13) * (x - 17) * (x - 19) * (x - 29) + (x - 2) / 7.685922816e+9 * (x - 3) * (x - 5) * (x - 7) * (x - 11) * (x - 13) * (x - 17) * (x - 19) * (x - 23)for instance.
gollark: > Factorials can be defined with an integral, so you could theoretically add x! to your y?My thing can EVEN make a formula for prime numbers! Specifically a small set of ones you supply beforehand!
gollark: What's a smooth? What's a R^n? What's a limit epsilon something something?
gollark: <@160279332454006795> SCP-75██.
gollark: =tex \frac{ x-1}{24}\cdot\left( x-2\right)\cdot\left( x-3\right)\cdot\left( x-4\right)- x\cdot\left( x-1\right)\cdot\left( x-2\right)\cdot\left( x-4\right)+\frac{ x\cdot-1}{6}\cdot\left( x-2\right)\cdot\left( x-3\right)\cdot\left( x-4\right)+\frac{ x}{2}\cdot\left( x-1\right)\cdot\left( x-3\right)\cdot\left( x-4\right)+ x\cdot\left( x-1\right)\cdot\left( x-2\right)\cdot\left( x-3\right)
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