Table 2.
UK | France | Italy | Sweden | Finland | |
---|---|---|---|---|---|
Men | |||||
Diet meets nutrition recommendations | 15 (13–17) | 7.0 (6.3–7.7) | 4.7 (4.3–5.1) | 1.4 (1.3–1.5) | 2.3 (2.1–2.6) |
+no GHGE increase | 15 (14–17) | 6.8 (6.2–7.5) | 4.7 (4.3–5.1) | 1.3 (1.2–1.4) | 2.3 (2.1–2.6) |
+10% GHGE reduction | 15 (14–17) | 6.7 (6.2–7.5) | 4.6 (4.3–5.0) | 1.3 (1.2–1.4) | 2.3 (2.1–2.6) |
+20% GHGE reduction | 15 (14–17) | 7.0 (6.3–7.8) | 4.2 (3.9–4.5) | 1.2 (1.1–1.3) | 2.3 (2.0–2.5) |
+30% GHGE reduction | 15 (14–17) | 7.3 (6.5–8.0) | 4.5 (4.2–4.8) | 1.3 (1.2–1.4) | 2.2 (1.9–2.4) |
+40% GHGE reduction | 16 (14–18) | 6.4 (5.8–7.1) | 4.7 (4.3–5.0) | 1.3 (1.2–1.4) | 2.5 (2.2–2.8) |
+50% GHGE reduction | 21 (19–23) | 5.9 (5.4–6.6) | 7.4 (7.0–7.9) | 1.1 (1.0–1.3) | 2.5 (2.2–2.8) |
+60% GHGE reduction | 20 (18–23) | 5.8 (5.3–6.4) | 12.4 (11.7–13.2) | 2.0 (1.9–2.2) | 2.5 (2.2–2.8) |
+70% GHGE reduction | 20 (17–22) | – | – | 1.8 (1.7–2.0) | 2.6 (2.3–2.9) |
GHGE minimised | 19 (17–22) | 5.5 (5.0–6.1) | 12.6 (11.7–13.4) | 1.8 (1.7–2.0) | 2.5 (2.2– 2.8) |
Women | |||||
Diet meets nutrition recommendations | 13 (11–14) | 7.9 (7.2–8.7) | 4.9 (4.5–5.4) | 0.8 (0.7–0.8) | 1.6 (1.3–1.8) |
+no GHGE increase | 13 (11–14) | 7.7 (7.1–8.5) | 5.1 (4.7–5.6) | 0.8 (0.7–0.9) | 1.5 (1.3–1.7) |
+10% GHGE reduction | 13 (12–14) | 6.5 (5.8–7.2) | 4.9 (4.5–5.5) | 0.8 (0.7–0.9) | 1.7 (1.4–2.0) |
+20% GHGE reduction | 13 (12–14) | 6.2 (5.5–7.0) | 4.8 (4.4–5.4) | 0.8 (0.8–0.9) | 1.7 (1.5–2.1) |
+30% GHGE reduction | 16 (14–18) | 6.3 (5.6–7.0) | 5.5 (5.1–6.0) | 0.9 (0.8–0.9) | 1.8 (1.5–2.1) |
+40% GHGE reduction | 17 (16–19) | 5.9 (5.2–6.6) | 5.7 (5.2–6.2) | 1.5 (1.4–1.6) | 1.9 (1.6–2.3) |
+50% GHGE reduction | 18 (16–20) | 4.6 (4.0–5.3) | 11.3 (10.5–12.2) | 1.5 (1.4–1.6) | 1.8 (1.5–2.2) |
+60% GHGE reduction | 19 (17–21) | 11.4 (9.9–13.1) | 14.7 (13.5–16.1) | 1.4 (1.3–1.6) | 2.0 (1.7–2.3) |
+70% GHGE reduction | – | – | – | – | 2.1 (1.8–2.4) |
GHGE minimised | 20 (18–22) | 15.1 (13.3–17.4) | 12.5 (11.5–13.7) | 1.5 (1.4–1.6) | 2.3 (1.9–2.7) |
Values are mean and 95% uncertainty intervals, in millions. Where values are missing, no solution could be found in the linear programming