IV
Developing Reason and Executive Control
Take what you know about the world and use it to build more knowledge. Reasoning is the ultimate form of cognitive bootstrapping. Generalizing, hypothesizing, deducing, and evaluatingâthe hallmarks of sophisticated thoughtâare skills that develop very gradually, and in very knowledge-baseddriven ways, over childhood. Because of this, âreasoningâ with children sometimes feels as futile as bashing oneâs head into a brick wall (over and over and over). As Sandberg and McCullough describe in Chapter 10, small logical victories (it is snowing, so I must wear boots) at early ages give the illusion of more abstract competence and donât foretell that regression in reasoning comes with the burden of worldly knowledge (and that precedes moving to the higher plane of abstract thought).
Moving beyond the brass tacks of inductive, deductive, and systematic thinking, reasoning can be examined with respect to the content-specific domains of any field. White-Ajmani and OâConnell describe for us the development of childrenâs moral reasoning in Chapter 11, an area of particular relevance for clinicians and educators. They provide useful guidelines for interpreting childrenâs decisions about good/bad, right/wrong, and do/donât.
Finally, Holler and Greene (Chapter 12) sketch the picture of the child as gatekeeper and tender of his cognitive kingdom. Effective rulers possess the capacity for organization, planning, control, and flexibility over cognitive processes such as attention and memory. By grounding this discussion in developmental theory, emphasis is placed on the process of learning how to become an effective ruler, a process that begins in childhood and continues well into adulthood.
10
The Development of Reasoning Skills
ELISABETH HOLLISTER SANDBERG and MARY BETH McCULLOUGH
Reasoning, the subject of this chapter, is perhaps one of the most obviously complex and sophisticated cognitive activities in which people engage. Even simple reasoning tasks require the active manipulation of stored information, and many reasoning tasks take us well into the domain of metacognition (thinking about thinking). Although developmental trajectories can be articulated for content-specific types of reasoning (e.g., quantitative reasoning, reasoning about object constancy, moral reasoning), we concern ourselves in this chapter with the description and analysis of three broad classes of domain-general forms of reasoning: inductive reasoning, deductive reasoning, and scientific reasoning.
Briefly defined, inductive reasoning is the process of moving from the specific to the generalâtaking data from individual observations and experiences and using those data to form more global, generalized rules about the world. Conversely, deduction is the process of moving from the general to the specificâtaking established general premises and applying rules of logic to draw valid conclusions that would apply to new specific instances. Scientific reasoning is arguably a step up from induction and deduction in that it is the most complex and explicit of the forms of reasoning. Scientific reasoning should not be confused with knowledge about science; it is a method, not a content area. One could think of it as systematic reasoning. It involves formulating and testing hypotheses, gathering and evaluating evidence, and drawing conclusions that represent links between hypotheses and evidence. Inductive and deductive reasoning are both essential components of scientific reasoning.
The cognitive skills required for all three of these reasoning processes show considerable developmental variability across childhood and into adolescence. For reasons not entirely clear (faulty reasoning perhaps?), we adults make a lot of erroneous assumptions about the sophistication of childrenâs reasoning skills. As scholars of human behavior, our academic expectations of reasoning from children diverge from the intuitive expectations we evidence in typical day-to-day interaction with children.
In clinical and educational contexts, we routinely expect children to generalize information and skills from one situation to another, to use general rules to guide behavior, and to make connections between causallyârelated events. We expect these skills from even very young children, ages 3 and 4; yet the skills required to draw inferences develop gradually over childhood. The most sophisticated form of reasoningâin which you develop an idea that is testableâdoes not develop until adolescence. Yet who among us (yes, even the authors) hasnât been guilty of asking a five-year-old something along the lines of âWhat do you think would happen if you were allowed to eat candy at every meal?â followed by looking pointedly at the child, confident that our implicit message carried its intended weight?
Inductive, deductive, and scientific reasoning are stacked in ascending order based on the cognitive resources required to execute them. Successful application of all forms of informal and formal reasoning requires manipulating knowledge or information to gain new insights into or to draw new conclusions about new data. An important theme that arises from consideration of the cognitive skills of informal and formal reasoning is that of accumulated knowledge and experience. Reasoning by induction, or analogy, is greatly facilitated by knowledge and familiarity. The more information that a child possesses and can access, the easier it is to draw analogies. Deep understanding of the elements to be relationally mapped, or the domains from which and to which generalizations are made, facilitates extracting the necessary similarities and relationships required for transfer of information. On the other hand, reasoning by deduction, the drawing of logical inferences, is clouded by associated knowledge and experience. Although young children cannot solve truly abstract logical problems (if P, then Q; P, so Q), with concrete referents early logical proficiencies can be observed. Being able to generate evidence of possibilityâutterly irrelevant to questions of argument validityâis easier with an extensive base of knowledge and experience. Similarly, scientific reasoning is heavily influenced by prior knowledge and beliefs. Past experience serves as the foundation for theory building, and theories drive hypotheses. Closely held beliefs about the howâs and whyâs of life may not be evidence based, but play an enormous role in the scientific approach to questions. In sum, what you know makes it easier to be inductive, but what you know gets in the way of logic and systematic inquiry.
The Development of Inductive Reasoning
In a sense, inductive reasoning is the most pragmatic form of reasoningâthe one that drives much of our day-to-day learning. We observe the consequences of the behaviors of ourselves and others, and we subsequently apply our knowledge of those behavior-consequence pairs to new situations. We find regularity in, and make generalizations from, our daily experiences and encounters through inductive/analogical reasoning. Common manifestations of inductive reasoning include understanding intentionality, reasoning about causality, construction of categories, and relational mapping skills. Under carefully controlled experimental conditions, with task demands stripped down to the bare minimum, developmental scientists have found the rudiments of inductive reasoning at surprisingly early ages (Chen, Sanchez, & Campbell, 1997; Goswami & Reese, 1996).
Categorical Reasoning
Most categorical reasoning is inductive in nature (Coley et al., 2005; Gelman, 2003). Children search for similarities between sets of objects, and use the relational similarities to generalize information from member to member or set to set. Once one has developed a categoryâdogs, candy, doctorsânew members to the category are presumed to share certain characteristics with the existing set. Similarities between existing, specific members of the category are generalized to new members of that category. In most day-to-day learning circumstances, making generalizations of this sort is an extremely efficient and useful way to go about approaching new objects and events in the world. Even though the child does not possess an exact, explicit, formal definition of what makes a creature a dog (as opposed to a cat, small bear, or very large rodent), the child does have a practical definition of dog built up from functionally relevant features such as: furry body, four-legged, tail wagging, domesticity, potential danger, and so on. When introduced to a new animal, âthis is my dog, Sparky,â categorical features of dog-ness are extended to Sparky. The more dog features that are stored for the category of dog, the more that can be extended. If, for example, the childâs concept of dog includes: likes to play fetch, licks your face, chews bones, and obeys commands, the child will assume that Sparky will do these things. If the childâs concept of dog includes only: jumps on you and knocks you down, then that is all that can be extended to Sparky. The response to meeting Sparky is predictable when you know the categorical assumptions, but we rarely do.
Practical Implications of Inductive Categories. Generalizations of categorical information creep into childrenâs behaviors in clinical settings. Because the specific features that define categories for individual children are collected ad hoc from accumulated memories of instances and events, the nature of a category definition is unknowable to an outside party (see Sparky example, above). When knowledge structures are not collectively shared, it can be very difficult as a clinician to anticipate the types of generalizations or working assumptions that a child will make to new category instances. What is the childâs working representation of dogs? Or babysitters? Or vegetables? Or games? Imagine that you ask a small child, âDo you want to play a game with me?â How are you to know that the childâs shocked resistance is based on a uniquely defined concept of game that involves getting smacked on the head by his older brother? Because this insight is impossible, we do not predicate our interactions with children on the ambiguity of idiosyncratic generalizations (questioning all of which...