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Dutton - Medical Malpractice in SA

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Causation 63

Conversely, though, the standard of proving the causal link on a balance of probabilities

must be met; 20 such link cannot be assessed by speculating where, for

example, medical evidence is deficient. 21

5.2.4 The differing standards of proof in regard to causation and damages

Different approaches are adopted to establishing causation and future damages.

The causal connection between damages and the defendant’s act or omission

must be established on a balance of probabilities. 22 In the quantification of

future damages, by contrast, exact calculations are often impossible, and speculation

is thus inevitable. 23

5.2.5 Objective or subjective assessment

A question which in certain circumstances arises is whether the hypothetical positive

conduct to be inserted in the case of an omission must be objectively or subjectively

assessed; in other words, whether the court assesses what the reasonable

person would have done, or what the particular person whose conduct is being

assessed would have done? This arises in particular when the courts evaluate the

20

See generally regarding the approach taken by the courts: Minister of Finance v Gore 2007 (1)

SA 111 (SCA), where the Supreme Court of Appeal held: ‘With reference to the onus resting

on plaintiff, it is sometimes said that the prospect of avoiding the damages through the

hypothetical elimination of the wrongful conduct must be more than 50%. This is often

followed by the criticism that the resulting all-or-nothing effect of the approach is unsatisfactory

and unfair. A plaintiff who can establish a 51% chance, so it is said, gets everything,

while a 49% prospect results in total failure. This, however, is not how the process of legal

reasoning works. The legal mind enquires: What is more likely? The issue is one of persuasion,

which is ill-reflected in formulaic quantification. The question of percentages does not

arise (see to this effect Baroness Hale in Gregg v Scott [2005] 4 All ER 812 HL at para 202).

Application of the “but for” test is not based on mathematics, pure science or philosophy. It

is a matter of common sense, based on the practical way in which the ordinary person’s mind

works against the background of everyday-life experiences.’ (The reference to Gregg v Scott in

Minister of Finance v Gore is of interest, as it refers to a controversial medical malpractice decision

of the House of Lords. The case dealt with the challenging doctrine of so-called ‘loss of

a chance’, which is discussed at para 5.3 below).

21

Minister van Veiligheid en Sekuriteit v Geldenhuys 2004 (1) SA 515 (SCA) at para 41.

22

Minister van Veiligheid en Sekuriteit v Geldenhuys 2004 (1) SA 515 (SCA). Inherent in this process

of hypothetical examination is considerable scope for speculation: Minister of Safety and

Security v Van Duivenboden 2002 (6) SA 431 (SCA) at para [25]. Alston and Another v Marine

and Trade Insurance Co. Ltd 1964 (4) SA 112 (W). This distinction was summarised in the wellknown

words of Lord Diplock in Mallett v McMonagle [1970] AC 166 at 176: ‘The role of the

court in making an assessment of damages which depends upon its view as to what will be

and what would have been is to be contrasted with its ordinary function in civil actions of

determining what was. In determining what did happen in the past a court decides on the

balance of probabilities. Anything that is more probable than not it treats as certain. But in

assessing damages which depend upon its view as to what will happen in the future or would

have happened in the future if something had not happened in the past, the court must make

an estimate as to what are the chances that a particular thing will or would have happened

and reflect those chances, whether they are more or less than even, in the amount of damages

it awards’.

23

The question of compensation for the ‘loss of a chance’ raises similar issues. But see Lord

Nicholls’ questioning of the validity of this distinction in Gregg v Scott [2005] 4 All ER 812 HL

at para [9].

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